Shane drew 3 squares with each side equal to n units. For each square, he does something different to it according to each part below. Part A: Shane increased the length and width of the square by m units each. What will be the change in the area of the original square? Show your work.
i said that the area will increase.
are there any options??
no.
~well ok, since he increases the length and width of each square by 'm', then the measure of each will be n+m ~ so yahh the area will increase, because the formula for area is length x width, and if both the length and with increase then the area will definitly increase too ~ make sense??~
yup what about this... Shane increased the length of the square by m units and decreased its width by m units. What will be the change in the area of the square? Show your work.
last question.
@jdoe0001 @Luigi0210
gimme a sec ..
I have this for part a.... (l + m) x (w + m) x h this for part B... (l - m) x (w - m) x h and this for part c... (l + m) x (w - m) x h
i think it would stay the same.
part a: increases in area because u are adding the same value twice, part b: decrease in area because you are subtracting the same value twice part c: area remains the same, because after u add that value u subtract it again...so its stays the same
it would actually decrease o.o (10 + 5) x (10 - 5) x 10 = 750 10 x 10 x 10 = 1000
OH!!! U used FOIL that's why!! xD i overlooked that!! hmm did u get the third 10 by adding ur two 5 values?? ~ cuz that wouldnt make sense
i got it thanks :)
ok im just rlly confusing srry ~ xD ~ma stupid logic ~ bahahaha
lol thanks any ways XD
uhuh ur welcome *^.^*
u crazy...crazy lady...XD jk ur badash.
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