A varies directly as the square of B and A=8 when B=2 find A when B=7
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Answer:
Step-by-step explanation:
Given A directly proportional to B
A∝B²;
Now there are two conditions
CONDITION 1:
A=KB²;
Where K is constant;
but according to given statement A=8,B=2;
then 8=K2²;
now K=2;
if A =0;then B is also 0 as given it is directly proportional then k multiply with 0 is 0 no solution at all, which overcome in by condition 2 ;
CONDITION 2:
A=B² +K;
This is the valid equation
8=2²+k(now k=4)
given B=7
A=7²+4=53;
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