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Mathematics 13 Online
OpenStudy (australia.j.):

Please help. Will Fan and Medal ANYONE who helps me.

OpenStudy (australia.j.):

Gina looks at the architectural plan of a four-walled room in which the walls meet each other at right angles. The length of one wall in the plan is 17 inches. The length of the diagonal of the floor of the room in the plan is approximately 18.79 inches. Is the room in the shape of a square? Explain how you determined your answer. Show all your work.

OpenStudy (anonymous):

18.79

OpenStudy (australia.j.):

sorry i don't understand. please explain

OpenStudy (anonymous):

17=24.04

OpenStudy (anonymous):

the diagonal of a square with sides 17 would be 24.04...

OpenStudy (australia.j.):

so i writ e it like this 17=24.04 the diagonal of a square with sides 17 would be 24.04

OpenStudy (australia.j.):

hello @princesslovey

OpenStudy (anonymous):

18.79 is the diagonal

OpenStudy (australia.j.):

wait. please write it all together. I'm sorry if i'm aggravating you but it's all over the place.

OpenStudy (anonymous):

^ The above is correct. To prove this is a square, you need to prove that the perpendicular side is 17 inches. You have two lengths of a right angled triangle, so Pythagoras' theorem is the way to go. c^2 (the diagonal squared) = a^2 (one length squared) + b^2 (the other length squared) Try substituting your values into that equation

OpenStudy (anonymous):

hello @Australia.J.

OpenStudy (australia.j.):

yeah i'm here

OpenStudy (australia.j.):

tryna figure it out

OpenStudy (mathwizzard3):

I guess they got it :)

OpenStudy (australia.j.):

who

OpenStudy (anonymous):

I would think that you would use the Patagonian theorem to solve for the missing side, and that might answer your question. If a^2+b^2=c^2 and c is the diagonal, then c^2-a^2=b^2

OpenStudy (australia.j.):

okay

OpenStudy (anonymous):

u get it now

OpenStudy (australia.j.):

yeah sorta.

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