the ratio of the circumference of two circles is 4.9 what is the ratio of their areas
Answers
Answered by
1
Answer:
Correct option is
B
16:81
Given that C
1
:C
2
=4:9⇒2πr
1
:2πr
2
=4:9⇒r
1
:r
2
=4:9
We have
A
2
A
1
=
πr
2
2
πr
1
2
=
9
2
4
2
=
81
16
∴A
1
;A
2
=16:81
Answered by
0
the radius of circles will be always different . so
Let Radius of two circles be r , R respectively .
so, Given that
(2πr)/(2πR) = 4.9
- 2π gets cancelled
⇒ r/R = 4.9
⇒ r = 4.9R _____eq[1]
so, finding ratio b/w Areas
⇒ (πr²)/(πR²)
- π gets cancelled , from eq1
⇒ (4.9R)²/(R)²
⇒ 4.9R²/R²
- R² gets cancelled
⇒ 4.9
____________________________
- The Ratio b/w the Areas is 4.9
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