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Mathematics 9 Online
OpenStudy (cookie_monster):

HELP PLEASE!!! LITERAL EQUATIONS!!

OpenStudy (cookie_monster):

The area of this figure can be found by the formula A = (wh) + 0.5(bh). If Marcie wants the total area to be larger than a specified value, she can use the formula A > (wh)+ 0.5(bh). Rewrite this formula to solve for b. Show all steps in your work.

OpenStudy (cookie_monster):

A > (wh)+0.5(bh) A(wh) > 0.5(bh) A(wh) * 2 > (bh) A(wh) * 2/h > (b) This the answer I got, but I have a feeling it's not correct.

Nnesha (nnesha):

wh is adding with .5(bh) so to cancel out wh from right you need to do opposite of addition

Nnesha (nnesha):

multiplication <----opposite ----> division

Nnesha (nnesha):

??

OpenStudy (cookie_monster):

Ok, so A - (wh) > 0.5(bh)

OpenStudy (cookie_monster):

What I really need to know is how I deal with the 0.5. That's what's getting and it's on multiple problems

OpenStudy (cookie_monster):

@Nnesha You there?

Nnesha (nnesha):

oops oh yea so that's right now multiply both sides by 2 remember .5 =1/2 so you can change it to fraction \[\huge\rm A-wh>\frac{ bh }{ 2 }\]

OpenStudy (cookie_monster):

So the answer would be \[b < A - (wh) * 2 \div h\]

Nnesha (nnesha):

multiply left side by 2 so 2(a-wh)

Nnesha (nnesha):

\[\huge\rm \frac{ 2(A-wh) }{ h }>b\] multiply whole thingy not just wh

Nnesha (nnesha):

now distribute parentheses by 2

OpenStudy (cookie_monster):

Ah ok. Thank you so much!! I understand now.

Nnesha (nnesha):

my pleasure

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