Help Please!! T.A. = (___+__sqrt__)
so you have a prism, notice how many sides are on it
you have 2 triangles, atop and below, one rectangle on the side, and other 2 rectangles upfront and behind
can you get the Area for the rectangles?
Would'nt you just times 8 by 8? assuming 8 it the length. it would end up being 64.
yes, length times width
what would you do after that? i have an idea on how to get the answer but having trouble with the square root.
well, right, the rectangles is just length times width then you just get the Area of the 2 triangles, and add all Areas up to get Total Area
bearing in mind that a triangle's Area is \(\cfrac{1}{2}\times base \times height\)
so, if you take a peek at the picture above, you just need to get the "height" of the triangle to get its Area
and the "height" of it, you'd get with the Pythagorean theorem \(c^2 = a^2 + b^2 \implies b = \sqrt{c^2 - a^2}\)
for the area of the triangle i got 12. when i did the "height" for some reason i got -10. c=6^2 and a=4^2 right?
wait i think i get it! thanks!
so the Area end up being the 3 rectangles 32 + 48 + 48 and the 2 triangles \(4\sqrt{2}+4\sqrt{2}\)
\(4\sqrt{2}+4\sqrt{2} = 8\sqrt{2}\)
haemm one sec
how did you come up with 4sqrt of 2, okay
actually 1/bh for a triangle will be \(\cfrac{1}{2}4\times 4\sqrt{2} \implies 8\sqrt{2} \)
I missed one thing, the base is "4" not "2" :/
so the Area end up being the 3 rectangles 32 + 48 + 48 and the 2 triangles \(8\sqrt{2} + 8\sqrt{2} \implies 16\sqrt{2}\)
so would it end up being= (128+16sqrt2)
yes
Thank you very much!
yw
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