Geometry - Circle Partial Area and Circumference - Intro

24 Topics, 4 Skills

Circumference - Equation to Diameter

Topic 1

Circumference - Equation to Radius

Topic 2

Circle from Radius - To Pi Value

Topic 3

Circles - Find Radius from Diameter

Topic 4

Circumference of a Part Circle - Angle to Fraction

Topic 5

Circumference of a Part Circle - Fraction to Angle

Topic 6

Circumference of a Part Circle - Radius and Fraction to Arc Length (Pi Value)

Topic 7

Circumference of a Part Circle - Radius and Fraction to Arc Length (Decimal)

Topic 8

Circumference of a Part Circle - Radius and Arc Length to Fraction (Pi Value)

Topic 9

Circumference of a Part Circle - Radius and Arc Length to Fraction (Decimal)

Topic 10

Part Circle - Angle to Fraction

Topic 11

Part Circle - Fraction to Angle

Topic 12

Part Circle - Radius and Fraction to Arc Length (Pi Value)

Topic 13

Part Circle - Radius and Fraction to Arc Length (Decimal)

Topic 14

Part Circle - Radius and Arc Length to Fraction (Pi Value)

Topic 15

Part Circle - Radius and Arc Length to Fraction (Decimal)

Topic 16

Part Circle - Full Area and Fraction to Part Area (Decimal)

Topic 17

Part Circle - Full Area and Fraction to Part Area (Decimal)

Topic 18

Part Circle - Full Area and Fraction to Part Area (Pi Value)

Topic 19

Part Circle - Full Area and Fraction to Part Area (Pi Value)

Topic 20

Part Circle - Part Area and Fraction to Full Area (Decimal)

Topic 21

Part Circle - Part Area and Fraction to Full Area (Decimal)

Topic 22

Part Circle - Part Area and Fraction to Full Area (Pi Value)

Topic 23

Part Circle - Part Area and Fraction to Full Area (Pi Value)

Topic 24

Circumference - Equation to Diameter (Level 1)

Topic 1

This math topic focuses on solving problems related to finding the diameter of a circle when given the circumference. It involves applying the formula C = π × d (where C is the circumference and d is the diameter). Each problem presents a numerical value of the circumference in the form of an equation with π, and students are asked to determine the corresponding diameter from multiple choices. This topic enhances skills in working with the properties of circles, specifically understanding the relationship between diameter and circumference within the context of basic geometry.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Circumference - Equation to Diameter

Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.


Given this equation for the circumference, what is the diameter of this circle

C=π8C = \pi \cdot 8