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Can someone PLEASE help me with number 8 on the attached picture??
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Pretty simple let x be the length of wire used to make circle then length used to make square is 100-x Area of square is A=(100-x)^2 Since the length of the wire used to make circle would be equal to the circumference \[x=2\pi r\] \[r=x/2\pi\] Area of circle is = \[\pi*r^2\] =\[\pi x^2/4 \pi^2\] =\[x^2/4 \pi\] therefore total area function A(x)=\[(100-x)^2+x^2/4 \pi\] this the first part of your question
Domain I think you can find for finding maximum and minimum value just used calculus
@ipm1988 . You just derive that function and set it equal to zero wouldn't you? To find the max/min values.
yes
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