A Norman window is constructed by adjoining a semicircle to the top of

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A Norman window is constructed by adjoining a semicircle to the top of an ordinary rectangular window (see figure). Find the dimensions of a Norman window of maximum area if the total perimeter is 38 feet. x = 76 2+π feet, y = 38 2+π feet x = 114 2+π feet y = 38 2+π feet x = 38 4+π feet y = 76 4+π feet x = 76 4+π feet y = 38 4+π feet x = 38 4+π feet y = 114 4+π feet

A Norman window is constructed by adjoining a semicircle to the top of an ordinary rectangular window (see figure). Find the dimensions of a Norman window of maximum area if the total perimeter is 38 feet. x = 76 2+π feet, y = 38 2+π feet x = 114 2+π feet y = 38 2+π feet x = 38 4+π feet y = 76 4+π feet x = 76 4+π feet y = 38 4+π feet x = 38 4+π feet y = 114 4+π feet

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A Norman window is constructed by adjoining a semicircle to the top of an ordinary rectangular window (see figure). Find the dimensions of a Norman window of maximum area if the total perimeter is 38 feet.

x = \frac{76}{2 + π}

feet,

y = \frac{38}{2 + π}

feet

x = \frac{114}{2 + π}

feet

y = \frac{38}{2 + π}

feet

x = \frac{38}{4 + π}

feet

y = \frac{76}{4 + π}

feet

x = \frac{76}{4 + π}

feet

y = \frac{38}{4 + π}

feet

x = \frac{38}{4 + π}

feet

y = \frac{114}{4 + π}

feet

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