The width would be 236 and the lengths would be 118
Use the equations 2L+W=472 and W*L=MAX Change the first equation to W=472-2L and plug this into the other equation (472-2L)(L)=MAX 472L-2L^2=M (take derivative) 472-4L=0 (set to 0 to find the max value) 4L=472 L=118 Plug into original to get W=236
The answer is letter c. x2-8x+24-[72/(x+3)]. If you do not know how to solve this using the long division method, you can always evaluate the options through the process of elimination first. Since the degree of the other factor is already 1 (x to the power of 1), you know that option d. is not the correct answer because you know that the other factor must be raised to the power of 2. That leaves us with a, b and c. Working backwards and multiplying the given factor (x+3) with the factor in b, gives us x3-5x2+72. So from there, you know that you have to eliminate 72, which can be removed when it is subtracted by itself. Letter c does just that. Try multiplying (x+3) and option c for yourself :).
