Fractions - Mixed - Practice

This math unit begins by developing students' skills in interpreting and estimating the positions of improper fractions on a number line. Then, it progressively builds on abilities to convert between improper fractions, mixed numbers, and whole numbers, starting with visual representations and moving towards handling more abstract numerical problems. The unit focuses heavily on converting fractions among different formats and understanding the foundational concepts behind these transformations. As the unit advances, there is a significant emphasis on comparing fractions, initially by simplifying problems to a common denominator and later involving mixed numbers and different denominators. These comparisons aim to solidify students' understanding of relational operations among fractions. Lastly, the unit introduces operations on equivalent fractions involving powers of ten, aiming to deepen comprehension of fraction relationships and scaling, essential for advanced fraction operations and application scenarios. Overall, the unit covers a comprehensive progression from basic to more complex fraction operations and comparisons.more

Skills you will learn include:

Foundational Units
Builds Towards

Passed

Started

Not Started

Learning through Game Play

At Mobius we have lots of great (and free) resources to help you learn math. To keep kids engaged, there’s nothing better than a math-powered video game! Try out a Mobius game mapped to Fractions - Mixed - Practice.

This math topic focuses on interpreting mixed fractions on a number line and approximating which fraction a point is closest to. The problems require students to identify and select the fraction from a set of options that best corresponds to a marked position on the number line. The worksheet is designed to enhance skills in reading and understanding mixed fractions in a visual format and is suitable for learners advancing in their study of fractions.more

This math topic focuses on practicing the identification of mixed fractions on a number line. The problems ask students to select the dot that is closest to a given mixed fraction value, such as 1 1/2, 1 1/3, 1 2/3, and 1 3/4. Each question includes a number line with unlabeled dots and multiple choices for students to select the most accurate representation of the specified mixed fraction. It aims to enhance students' understanding and estimation skills regarding the placement of mixed fractions on a number line.more

This math topic focuses on identifying the positions of improper fractions on a number line. The main skill practiced is locating and selecting the correct point that corresponds to a given improper fraction value, which is not directly labeled with ticks. The fractions used in the problems include 5/3, 3/2, 7/4, and 4/3. Each question offers multiple choice answers with visual aids representing different positions on the number line. Students must accurately interpret these visual fractions placements relative to tick marks to determine the correct answer.more

This math topic practices converting improper fractions to mixed numbers. Specifically, students are tasked with finding the numerator of the fraction part that remains after converting an improper fraction into a mixed number based on visual aids provided alongside each question.more

This math topic focuses on converting whole numbers to improper fractions. Students are tasked with identifying the numerators for whole numbers depicted in images, without simplifying the fractions. The problems help develop skills in understanding the relationship between whole numbers and their representation as improper fractions. Each question presents multiple choice answers, reinforcing the concept through visual aids.more

This math topic focuses on converting improper fractions to mixed numbers. It features multiple-choice questions where students view a visual representation of an improper fraction and select the correct mixed number conversion among several options. This is part of a broader unit on practicing fractions.more

This math topic focuses on converting improper fractions into mixed fractions, specifically identifying the numerator of the fractional part after conversion. The problems provided all require the learner to understand how to divide the numerator by the denominator to get the whole number and the remainder, which becomes the numerator of the fractional part. Each question provides a different improper fraction for conversion and multiple choices to select the correct numerator of the fractional part that results from the conversion process.more

This math topic involves practicing the conversion of improper fractions to mixed fractions, specifically focusing on determining the whole number part of the mixed fraction. The problems require identifying how many whole numbers result when the given improper fractions are converted, supporting the students’ understanding of fractions and improving their skills in fraction conversion. Each question presents an improper fraction, and multiple choice answers are provided to select from.more

This math topic focuses on converting whole numbers into improper fractions. Students are presented with multiple problems where they need to determine the numerator for a given fraction. The denominator is provided and participants are asked to find the appropriate numerator without simplifying the fraction. The problems increase in difficulty and are intended to practice and reinforce skills in converting whole numbers to improper fractions effectively.more

This math topic focuses on converting mixed fractions to improper fractions. It's designed to help students identify the numerator in the improper fraction form after conversion. Each exercise provides a mixed fraction and multiple choice answers to select the correct numerator, enhancing skills in fraction conversion and comparison. Moreover, the material is set in the context of an introductory unit on comparing fractions, aiming to deepen understanding of fraction relationships and manipulations.more

This math topic focuses on identifying positions of mixed fractions on a number line. Each problem presents a number line with labeled dots and asks the student to select the dot that corresponds to a given mixed fraction. Mixed fractions used include 1 1/2, 1 3/4, 1 1/4, and 1 1/3. The students choose from multiple possible answers (labeled as options 'a', 'b', 'c', and 'd') for each fraction position query. This allows learners to enhance their understanding of placing and recognizing mixed fractions on a number line.more

This math topic focuses on estimating the value of improper fractions using a number line. Each problem presents an unlabelled number line with dots, and students must select the improper fraction that each dot most closely represents from multiple choices. This is an exercise in both visual approximation and understanding the representation of fractions on a number line. It involves fractions and their relation to specific points, enhancing the student's ability to interpret and manipulate improper fractions graphically.more

This math topic focuses on identifying and estimating the positions of improper fractions on unmarked number lines. Students are asked to select which dot on the number line most closely approximates a given improper fraction, such as 7/4, 5/4, 4/3, 3/2, and 5/3. Each problem presents a number line and several potential answers (marked as dots), among which students must choose the most accurate representation of the fraction. This exercise aids in enhancing students’ understanding of fractions and their spatial representation on number lines.more

This math topic focuses on converting improper fractions to mixed numbers by determining the number of whole parts. The problems provide images of fractions, requiring users to analyze and convert these visual representations into whole numbers. Each question gives multiple answer options. This skill is foundational in understanding and manipulating fractions, helpful across various math applications.more

This math topic focuses on the skill of converting whole numbers into improper fractions. Students practice finding the numerator for the improper fraction representation of a given whole number. The problems require students to view an image that likely illustrates a mathematical scenario pertinent to the conversion and then select the correct numerator from a list of options. This forms a part of a larger unit dedicated to practicing fractions.more

This math topic focuses on converting mixed fractions into improper fractions using visual aids. Students must identify the numerator of the resulting improper fraction after viewing an image representation of each mixed fraction. The problems are structured as multiple-choice questions, with each having several possible numeral answers to choose from. This exercise forms part of a broader unit dedicated to practicing fractions.more

This math topic focuses on converting improper fractions to mixed numbers and determining the numerator of the leftover fraction part. Students are presented with several questions, all requiring them to convert given improper fractions into mixed numbers. Each question displays an improper fraction, and students need to identify the correct remaining numerator after separating the whole number part. The problems are designed to reinforce understanding of fractions and enhance skills in fraction conversion.more

This math topic focuses on converting whole numbers into improper fractions. It practices identifying the numerator needed when a given whole number is represented as an improper fraction over a specified denominator. Each problem presents a whole number and asks to find the suitable numerator, with multiple choices provided for the answers. The topic enhances understanding of fractions and their representations, specifically focusing on the aspect of improper fractions.more

This math topic is focused on identifying the correct position of mixed fractions on a number line. Students must determine which dot represents a given mixed fraction, marked by ticks on the number line, and select the correct answer from multiple options. Mixed fractions used in the questions range from 1 1/3 to 1 3/4. Each question presents a visual representation of the number line and multiple-choice answers to engage the students in practical exercises on understanding and locating mixed fractions spatially. This type of problem helps to enhance their grasp of fractions and number line concepts.more

This math topic focuses on identifying positions of improper fractions on a labeled number line. Each question presents a different improper fraction and multiple image choices, each depicting a number line with dots labeled 'a' through 'd.' Students must select which dot correctly represents the given improper fraction’s position on the number line. This practice helps strengthen understanding of fractions and their placements relative to whole numbers on number lines.more

This math topic focuses on converting improper fractions into mixed numbers. It specifically targets identifying the numerator of the fraction that remains after the whole number part has been separated. Students are provided with visual representation of fractions in each question to aid in solving them. This forms part of broader practice on fractions, facilitated through various resources for comprehensive learning in the subject.more

This topic focuses on converting improper fractions to mixed numbers by determining the whole number part from visual representations of fractions. Each problem requires identifying the number of whole units based on the fraction portrayed in images. This skill is essential for understanding how improper fractions can be represented in a more visually comprehensible format, easing the grasping of fraction operations and comparisons.more

This math topic focuses on converting improper fractions to mixed numbers using visual aids. Each problem provides an image illustrating the fraction, guiding students to conceptualize the conversion. The problems are presented at an introductory level and incorporate multiple-choice answers for students to select the correct mixed number representation. This approach helps reinforce understanding of fractions and improve proficiency in converting between different forms.more

This math topic involves the conversion of mixed fractions to improper fractions. Each problem presents a visual representation of a mixed fraction, and students must determine the numerator of its equivalent improper fraction. The exercise covers multiple questions where learners need to apply their knowledge of fractions and transforming mixed numbers into improper fractions. This helps enhance their understanding of fraction conversions using visual aids.more

This math topic focuses on converting improper fractions to mixed fractions, specifically identifying the whole number part of the mixed fraction. It includes practice questions where students must determine how many wholes are present when converting given improper fractions. Each problem presents an improper fraction visually and offers multiple choice options for the whole number. This helps in strengthening the understanding of the relation between improper fractions and mixed numbers.more

This math topic focuses on converting improper fractions into mixed numbers, specifically identifying the numerator of the fractional part after the conversion. It progresses through multiple problems where students must determine the correct numerator that remains once an improper fraction is represented as a mixed number. The topic provides practice in fraction decomposition, enhancing students' understanding of fractions and their conversions between different forms. Each problem presents a different improper fraction, asking for the corresponding numerator in the mixed number format.more

This math topic focuses on converting improper fractions to mixed numbers, specifically identifying the numerator of the remaining fraction after the conversion. It contains a series of problems where students must determine the correct numerator from multiple choice answers, aiding in understanding the structure and calculation of mixed numbers from improper fractions. This reinforces skills in fraction simplification and enhances understanding of ratios and proportions.more

This math topic involves practicing conversion of improper fractions to mixed fractions or whole numbers. Each problem presents an improper fraction and asks to identify the whole number part when the fraction is expressed as a mixed number. The problems, aimed at reinforcing understanding of fractions and their conversions, challenge the learner to determine how many times the denominator can be divided into the numerator to extract whole numbers. This is a key concept in managing and simplifying fractions, often used in more advanced mathematical operations and real-life scenarios.more

This math topic practices the conversion of improper fractions into mixed numbers, which is an essential skill in understanding and simplifying fractions. Each question presents an improper fraction, and the task is to convert it correctly into a mixed number format. The practice is set at Level 2, indicating that it is likely designed for students who already have some foundational knowledge in dealing with fractions. The problems require not only the conversion skill but also an understanding of simplification, as students must choose the correct answer from multiple options.more

This math topic focuses on the conversion of mixed fractions to improper fractions. The topic is an introduction to comparing fractions, helping students understand and manipulate fraction representations. Students solve problems by determining the numerator of improper fractions from given mixed fractions, enhancing their skills in fraction conversion. Each question presents a mixed fraction and multiple choice answers, requiring students to perform calculations to find the correct numerator that turns the mixed fraction into an improper fraction.more

This math topic focuses on understanding and finding equivalent fractions. The questions mainly require students to determine the missing numerators or denominators in equivalent fractions, typically involving one-digit numbers. There are various sets of potential answers for each question, testing students' ability to apply concepts of fraction equivalence and simplification effectively. The topic is part of a larger unit aimed at introducing students to the basics of comparing fractions.more

This math topic focuses on converting improper fractions to mixed numbers. It is designed for an advanced understanding of fraction operations, including the addition and subtraction of mixed fractions. Each question in this topic presents an improper fraction and multiple choices that include various fraction formats. Students are required to select the correct mixed number that represents the given improper fraction. This topic is part of a larger unit on advanced fraction operations, geared toward providing challenges that enhance students' skills in handling fractions.more

This math topic focuses on converting mixed fractions to improper fractions. It consists of several problems where students are tasked with finding the numerator of the result when a mixed fraction is transformed into an improper fraction. Each question presents a different fraction, requiring students to apply their understanding of fractions conversion, specifically how to combine the whole number and the fractional part into a single improper fraction. Choices for the answer are given in multiple-choice format, testing their ability to perform the conversion accurately.more

This math topic focuses on comparing fractions, particularly emphasizing the simplification of problems by changing denominators to facilitate comparisons. Each question presents a pair of fractions and requires identifying the correct relation between them (less than, greater than, or equal to) after converting one or both fractions to have a common denominator. The problems are designed to develop basic fraction comparison skills within an introductory framework on fraction comparing.more

This math topic focuses on the basic comparison of fractions, specifically learning to choose the correct equality operator (less than, greater than, or equal to) between pairs of fractions, where one of the denominators has been changed. It helps students practice their understanding of how fractions relate to each other in size and develops skills in fraction simplification and equivalence to solve problems. The set includes multiple problems, all requiring the selection of an appropriate equality sign to indicate the relationship between two given fractions. This is an introductory level exercise to fraction comparison.more

This math topic focuses on comparing fractions through various methods such as converting fractions with different denominators to like denominators and simplifying them for easier comparison. It combines basic arithmetic with an understanding of fractions to establish which fraction is greater, lesser, or if they are equal. The problems vary in complexity and require students to ascertain relationships between numerators and denominators after some fractions are either reduced or converted to equivalent fractions. These exercises enhance skills in fraction comparison by equipping students with the techniques needed to tackle real-world problems involving fractional comparisons.more

This math topic focuses on comparing fractions with the same denominators, without altering those denominators. It teaches students how to determine whether one fraction is greater than, less than, or equal to another by examining their numerators. Each problem presents two fractions for comparison and asks students to select the correct relational symbol (less than, greater than, or equal to) to accurately represent the relationship between them. The topic is designed as an introductory exercise to enhance students' understanding of basic fraction comparison concepts.more

This math topic focuses on comparing fractions with different denominators. Specifically, it covers skills related to selecting the appropriate equality operator (less than, greater than, or equal to) to compare pairs of mixed fractions where one of the fractions has had its denominator manipulated. This is an introductory level exercise within a broader unit on comparing fractions, aimed at developing an understanding of fraction equivalence and comparison. Each problem presents a unique pair of fractions for comparison, reinforcing the concept of fraction evaluation and relational thinking.more

This math topic focuses on fraction comparison and simplification. Students practice identifying and setting up comparisons between different fractions, specifically addressing situations where denominators have changed. Each question provides fractions and multiple answer choices, requiring the student to choose the correct relational operator (less than, greater than, or equal to) after possibly simplifying or finding equivalent fractions. The foundational skills sharpened include fraction simplification, understanding relational inequality between fractions and finding common denominators, essential for assessing fraction magnitude. more

This math topic focuses on comparing fractions by selecting the correct equality operator (less than, greater than, or equal to). Each problem requires students to analyze a pair of fractions and determine their relationship using comparison symbols. The skills practiced involve understanding and manipulating different denominators to compare the sizes of fractions accurately. This is a basic level exercise that forms part of an introductory unit on fraction comparison.more

This math topic focuses on comparing fractions where at least one fraction has its denominator changed, enhancing student ability to determine equivalence or inequality between two fractions. Problems require selecting the correct comparison operator (less than, greater than, or equal to) for various fractional pairs. This exercise is part of an introductory unit on comparing fractions, aimed at improving students' fundamental understandings of fractional relationships. Each problem presents unique pairs of mixed fractions for comparison.more

This math topic revolves around the concept of fraction comparison with an emphasis on problem simplification involving mixed numbers and altered denominators. The theme is set in a context where students set up comparison problems appropriately and choose from multiple simplified fraction options to determine relational symbols like less than, greater than, or equal to. The problems test the ability to manipulate and compare fractions through various methods such as finding common denominators or transforming mixed numbers into improper fractions, ultimately aiming to enhance understanding of fraction operations and comparisons.more

This math topic focuses on practicing the creation of equivalent fractions, specifically targeting proficiency in both determining the missing numerator or the missing denominator in two-digit fractions. The problems require users to fill in either the numerator or the denominator to maintain equivalence between two fractions. For instance, in some questions, participants are given a fraction like \( \frac{1}{14} \) and must find the numerator that would make it equivalent to \( \frac{?}{28} \). Other problems flip this, providing a fraction with a missing denominator. Through a series of questions, users are tested on their ability to manipulate and understand the relationship between numerators and denominators within equivalent fractions.more

This math topic focuses on practicing basic fraction comparison with a twist—each problem involves fractions with different denominators. There are several questions provided, each asking to compare two fractions and select the correct inequality symbol (<, >, =) to describe their relationship. The challenges provide fundamental skills in understanding and comparing the size of fractions, which is crucial for further math learning, particularly in topics involving fractions.more

This math topic focuses on practicing the comparison of mixed fractions where both denominators have been changed. Students are required to determine if one fraction is less than, greater than, or equal to another by selecting the correct equality operator from the choices provided. Each problem presents a different pair of fractions to compare. This exercise helps in deepening the understanding of fraction comparison, a fundamental aspect of fraction arithmetic.more

This math topic focuses on comparing fractions with different denominators. It requires practicing the skill of determining if one fraction is less than, greater than, or equal to another. Each question presents two fractions in a format requesting the selection and identification of the correct relational symbol (less than, greater than, or equal to) among the given options.more

This math topic focuses on converting whole numbers to improper fractions. The student is asked to find the numerator for a given whole number and denominator, without simplifying the fraction. The expressions involve various denominators, and multiple choice answers are provided for each problem. The tasks help solidify understanding of manipulating and converting numbers within fractions, exemplifying basic arithmetic and fraction concepts.more

This math topic focuses on converting improper fractions to mixed numbers. It includes a set of problems where students are presented with an improper fraction and given multiple choices to select the correct mixed number form. Each problem provides several answer options, which involve different mixed numbers or continued improper forms. The main skill practiced is the conversion of fractions, enhancing understanding of fraction manipulations and mixed number concepts.more

This math topic focuses on converting improper fractions into mixed fractions. Specifically, the task is to determine the number of whole units in each given fraction. The fractions are depicted through images (LaTeX expressions), and participants are offered multiple choice answers to select from. The content aims to enhance understanding and proficiency in handling fractions, a fundamental aspect of arithmetic.more

This math topic focuses on the skill of converting mixed numbers into improper fractions, specifically dealing with wholes. It is an introductory level topic within a broader unit on fractions. This practice allows students to reinforce their understanding of the basic structure and manipulation of fractions.more

This math topic focuses on developing skills related to finding equivalent fractions. It involves problems requiring students to find either the missing numerator or denominator to complete equivalent fractions. There are several practice questions which present fractions with one-digit numbers, helping to solidify understanding of the basic concepts underlying equivalent fractions. The questions vary slightly in difficulty to cater to different levels of understanding within the basic framework of equivalent fractions.more

This math topic focuses on converting improper fractions to mixed numbers. It is designed for an advanced level as part of a broader unit on fraction addition and subtraction involving mixed numbers. The problems require students to decompose an improper fraction into its mixed number equivalent, providing multiple answer choices to select from. The worksheet contains several questions to allow students to practice and reinforce their understanding of fraction conversion.more

This math topic focuses on the skill of converting mixed fractions to improper fractions. It typically involves calculating the total number of parts a fraction has by multiplying the whole number with the denominator and then adding the numerator. There are several problem sets where students are presented with a mixed fraction and are required to find the correct numerator of the equivalent improper fraction from multiple-choice answers. This requires a solid understanding of fraction conversion fundamentals.more

This math topic practices the skill of comparing fractions by simplifying problems where one denominator is changed. It simplifies the process of determining whether fractions are less than, greater than, or equal to each other. The problems involve setting up the fractions in a way that the denominators are the same, making the comparison straightforward. Each question presents a different set of fractions to compare, enhancing the ability to work with basic fraction manipulation and equivalence within a series of problems focused on fraction comparison basics.more

This topic focuses on basic fraction comparison where the denominators are the same and do not need to be modified. It is designed to help students practice determining the relationship between two fractions using the equality operators (less than, greater than, or equal to). Each problem presents a pair of fractions that learners must compare and select the appropriate operator to accurately describe their relationship. This set of problems is a beginner level within a broader introductory unit on comparing fractions.more

This math topic focuses on the basic comparison of fractions where at least one denominator is changed to facilitate comparison. Students practice selecting the correct relational operator (less than, greater than, or equal to) between pairs of fractions. This involves understanding equivalent fractions and applying comparison skills to determine the relationship between two different fractions. Each question presents a pair of fractions alongside three potential answers: less than, greater than, or equal, enhancing foundational skills in fraction comparison.more

This math topic focuses on comparing fractions through problem simplification techniques, specifically adjusting one denominator to facilitate comparison. It involves setting up fraction comparison problems correctly by identifying equivalent fractions or creating common denominators. The aim is to determine the relationship among fractions by comparison signs: less than, greater than, or equal to. The complexity is indicated as 'Level 3', suggesting intermediate difficulty in the broader category of introductory fraction comparison.more

This math topic focuses on comparing fractions without changing their denominators. It includes exercises where students choose the appropriate relation (less than, greater than, or equal to) between pairs of fractions that share the same denominator. This skill is essential for understanding how fractions represent numbers and their relative sizes. Each question presents two fractions, and students must select the correct inequality symbol to describe their relationship. This is a part of a broader introductory unit on comparing fractions.more

This math topic focuses on comparing fractions with mixed numbers and different denominators. Each problem asks students to choose the correct equality operator (<, >, or =) between two fractions. The problems systematically aim to develop skills in understanding, comparing, and simplifying fractions to establish which is larger, smaller or if they are equal. This involves analyzing fractions whose denominators have been manipulated to allow comparison, testing a deeper understanding of fraction equivalency and arithmetic operations.more

This math topic focuses on comparing fractions with different denominators. It includes practice in setting up fraction comparison problems correctly and choosing the correct relational symbol (less than, greater than, or equal to) between two fractions. The skills practiced involve converting fractions to equivalent forms with common denominators to facilitate accurate comparison. It's targeted for basic learners and introduces fraction simplification as a core skill.more

This math topic focuses on comparing fractions, particularly through setting up comparison problems correctly despite having mixed numbers or fractions with altered denominators. The problems require students to determine the relational operator (less than, greater than, or equal to) between two fractions, after potentially simplifying them or finding a common denominator for easier comparison. This practice aids in enhancing understanding of fraction comparability and manipulation skills.more

This math topic focuses on comparing fractions with different denominators, requiring skills in simplifying and setting up fraction comparisons correctly. The problems include various levels of complexity where students compare two fractions to determine if one is greater than, less than, or equal to the other. Each problem presents multiple-choice answers with different fraction comparisons, enhancing students' understanding of fraction values and relationships. This practice is crucial for developing mathematical reasoning with fractions.more

This math topic centers on fraction comparison, emphasizing problem simplification with two changed denominators. It develops understanding of equivalent fractions and fundamental comparison skills by altering the denominators to a common value, enabling easier comparison between two fractions. Each question presents fractions to compare, offering multiple answer options depicting the simplified fractions with common denominators. These exercises strengthen fraction comparison abilities by requiring students to find and utilize equivalent fractions.more

This math topic focuses on basic fraction comparison involving pairs of fractions with different denominators. Students are required to choose the correct comparison operator (less than, greater than, or equal to) based on the value of the fractions presented. The problems cover a variety of fraction pairs to ensure a broad understanding of how different denominators affect the relative sizes of fractions. The topic is designed to help students practice and enhance their skills in comparing fractional quantities.more

This math topic centers on practicing basic fraction comparison involving different denominators. The problems involve comparing two fractions and selecting the correct relational operator: less than, greater than, or equal to, expressing how the fractions relate to each other. Each problem presents the fractions visually using LaTeX expressions, enhancing the learner's understanding and handling of fractions in different forms. This skillset is crucial for developing a foundational understanding of ratios and proportional reasoning.more

This math topic focuses on comparing fractions with mixed numbers and different denominators. Learners are asked to select the appropriate comparison operator (less than, greater than, or equal to) between two given fractions. These comparisons require understanding how to compare the sizes of fractions without common denominators, an essential skill for mastering numeric relations and enhancing conceptual numeracy. There are a series of problems provided that vary in the values of the numerators and denominators, allowing for comprehensive practice in fraction comparison.more