Let's assume that the rectangular pyramid has a length (l), width (w), and height (h).
The formula for the surface area of a rectangular pyramid is given by:
Surface Area = lw + l√(w^2/4 + h^2) + w√(l^2/4 + h^2)
Given that the surface area is 1,001.6 cm², we can set up the equation as follows:
1,001.6 = lw + l√(w^2/4 + h^2) + w√(l^2/4 + h^2)
Since we don't have enough information to find the specific values of l, w, and h, we can only solve for their relationship to each other given the surface area.
If the surface area of a rectangular pyramid was 1,001.6 cm² what would the actual dimensions of the rectangular pyramid be?
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