This math topic focuses on determining the radius of a circle given the area expressed in a specific format involving Pi and squared values. It is suitable for beginners and part of an introductory unit on the area of circles within the broader subject of geometry. Each problem presents an equation representing the circle's area in terms of Pi times a squared value, and students are required to calculate the radius by recognizing the relationship between the area and radius squared formula. There are multiple-choice answers provided for each question.
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Given this equation for the area, what is the radius of this circle
Math worksheet on 'Area of a Circle - Equation to Radius - Squared Values (Level 1)'. Part of a broader unit on 'Geometry - Circle Area - Intro' Learn online: app.mobius.academy/math/units/geometry_circles_area_intro/ |
Given this equation for the area, what is the radius of this circle |
r = 6 |
r = 2 |
r = 8 |
r = 4 |
r = 1 |
r = 0 |
Given this equation for the area, what is the radius of this circle |
r = 7 |
r = 3 |
r = 6 |
r = 1 |
r = 5 |
r = 4 |
Given this equation for the area, what is the radius of this circle |
r = 0 |
r = 4 |
r = 3 |
r = 2 |
r = 5 |
r = 1 |
Given this equation for the area, what is the radius of this circle |
r = 5 |
r = 11 |
r = 6 |
r = 10 |
r = 13 |
r = 7 |
Given this equation for the area, what is the radius of this circle |
r = 8 |
r = 12 |
r = 6 |
r = 4 |
r = 13 |
r = 9 |
Given this equation for the area, what is the radius of this circle |
r = 4 |
r = 5 |
r = 9 |
r = 3 |
r = 12 |
r = 8 |
Given this equation for the area, what is the radius of this circle |
r = 8 |
r = 7 |
r = 4 |
r = 2 |
r = 11 |
r = 9 |