Please explain this underlined part
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since
A2= 4 × A1,
then
A2 / A1 = 4 ------------eq(1),
now % increase in Area= (final area-initial area)/initial area × 100,
=(A2 - A1)/A1 × 100,
since A1 is the denominator part of both then we can write it as
= % increase in Area = (A2/A1 - A1/A1) × 100,
= (A2/A1 - 1) × 100,
now put the value of A2/A1 from eq(1), We get
= (4-1) × 100,
= 3×100,
=300%,
A short approach to deal that type of questions):-
% increase in Area = (n²-1)×100%,
where
n= number of times of the side,
mean if the side is doubled
then
n=2,
therefore
% increase in Area = (2²-1)×100%,
=(4-1)×100%,
=3×100=300%,
if each side is triple then n=3,
hence
% increase in Area=(3²-1)×100%,
=(9-1)×100,
=800%
A2= 4 × A1,
then
A2 / A1 = 4 ------------eq(1),
now % increase in Area= (final area-initial area)/initial area × 100,
=(A2 - A1)/A1 × 100,
since A1 is the denominator part of both then we can write it as
= % increase in Area = (A2/A1 - A1/A1) × 100,
= (A2/A1 - 1) × 100,
now put the value of A2/A1 from eq(1), We get
= (4-1) × 100,
= 3×100,
=300%,
A short approach to deal that type of questions):-
% increase in Area = (n²-1)×100%,
where
n= number of times of the side,
mean if the side is doubled
then
n=2,
therefore
% increase in Area = (2²-1)×100%,
=(4-1)×100%,
=3×100=300%,
if each side is triple then n=3,
hence
% increase in Area=(3²-1)×100%,
=(9-1)×100,
=800%
shreeya589:
thanks a lot
Answered by
1
Answer:
800% is answer dear friend
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