Find the relative extrema of the function. Find the relative extrema of trigonometric functions on [0, 2? ]. List your answers in terms of ordered pairs. Then sketch a graph of the function.
Relative minimum at (1, ? 2) ;
relative maximum at (3, 6) .
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Find all the first order partial derivatives for the following function.f(x ,y, z) = (sin xy)(cos yz2)
A. 
= (y cos xy)(cos yz2); 
= (x cos xy)(cos yz2); 
= -2(yz sin xy)(sin yz2)
B. 
= (y cos xy)(cos yz2); 
= (x cos xy)(cos yz2) - (z2 sin xy)(sin yz2); 
= 2(yz sin xy)(sin yz2)
C. 
= (y cos xy)(cos yz2); 
= (z2 sin xy)(sin yz2)- (x cos xy)(cos yz2); 
= 2(yz sin xy)(sin yz2)
D. 
= (y cos xy)(cosyz2); 
= (x cos xy)(cos yz2) - (z2 sin xy)(sin yz2); 
= -2(yz sin xy)(sin yz2)
Find the intercepts for the equation.x + y = -5
A. (-1, 0); (0, 0) B. (0, 0); (0, -4) C. (-5, 0); (0, -5) D. (-5, 0); (0, -4)
Find n(A) for the set A.A = {700, 701, 702, . . ., 7000}
A. n(A) = 7000 B. n(A) = 6301 C. n(A) = 6300 D. n(A) = 4
Add. Write the answer in lowest terms.
A. 9
B. 27
C. 25
D. 26