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We have two circles A and X. The radius and perimeter of the circle A are b and c respectively.

The radius and perimeter of the circle X are y and z respectively. Consider the following ratios
K=c/b and L=Z/y.
Which of the following statements is true? *
K>L
K K=L
K=2L

User Avarabyeu
by
8.1k points

1 Answer

4 votes

Answer:


K = L

Explanation:

Given

Circle A


r = b --- radius


p = c ---- perimeter

Circle B


r = y --- radius


p =z --- perimeter


K = (c)/(b)


L = (z)/(y)

Required

Select the true option

The perimeter of a circle is:


Perimeter = 2\pi r ------ the circumference

So, we have:


c = 2\pi b --- circle A


z = 2\pi y --- circle B

Calculate K


K = (c)/(b)


K = (2\pi b)/(b)


K = 2\pi

Calculate L


L = (z)/(y)


L = (2\pi y)/(y)


L = 2\pi

So, we have:


K = L = 2\pi

User Ravedave
by
8.7k points

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