Math, asked by fluffy, 1 year ago

the diameter of a sphere balloon increases from 14cm to 28cm as air is being pumped into it . find the ratio of surface areas of the balloon in to cases.
( plz help me out quickly )

Answers

Answered by Vegeta
3
volume of sphere =  \frac{4}{3} \pi r^{3}
having initial radius as r_{1} and final radius as r_{2},

v_{1}:v_{2} =  \frac{ \frac{4}{3} \pi r_{1}^{3} }{\frac{4}{3} \pi r_{2}^{3}}
 \frac{r_{1}^{3}}{r_{2}^{3}}
 \frac{14*14*14}{28*28*28}
 \frac{1}{8}
= 1:8

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Answered by brainly218
0
<marquee style="border:orange 3px solid">☺ Answer= 1:4☺</marquee>
<b>
small balloon's r=7cm 
big balloon's R=14 cm 
so , 
the ratio= (4*pi*r^2)/(4*pi*R^2) 
= r^2/R^2 
= 7^2/14^2 
= 49/196 
= 1/4 
= 1:4 ans

<b><font face=copper black size=4 color=green>
<marquee style="border:orange 3px solid">☺ please mark as brainliest☺</marquee>
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