@AihberKhan
Do you have any answer choices? @shaleiah
No, I have to provide a numerical response.
Okay I am not TOO good with surface area, but I can help you and then you can double check with someone else! :) @shaleiah
So the formula of finding the surface area of a hexagonal prism is \(A = 6ah+3 \sqrt{3}a^2\)
Now plug in the numbers. \(a\) is the Base Edge and \(h\) is the Height
716.61
Yes I believe so! :) But once again, I am not too good with surface area so you may want to double check with someone else. Would you like me to help by tagging people? :) @shaleiah
Sure :)
Great! However, if I do leave in a while I just want to say: Hope this helped! Have a great day! :) If you see that I am online and need help with a question, just tag me in your question! @shaleiah
@Conqueror Can you please help double check my answer to this question to make sure I was right? :)
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I got the same thing
Come on. They are giving it to you. One of the triangles of the base has area \(\dfrac{1}{2}\cdot 7\cdot 6.1 = 21.35\) There are six of these that make up the base. \(6\cdot 21.35 = 128.10\) There are two of those: \(2\cdot 128.10 = 256.20\) There are 6 7x11s \(256.20 + 6\cdot 7\cdot 11 = 256.20 + 462.00 = 718.20\) Seems like something is wrong in the previous workings. This is why I hate formula memorization. Are you SURE you have it right? I AM sure I have correct what I used: 1) Area of triangle. 2) Counting 3) Area of rectangle
oops hold on...^^
im sorry but i have to go :(
If you show your intermediate results and explain your process, it is FAR easier to see where something goes wrong.
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