A commercial cattle ranch currently allows 20 steers per acre of grazing land; on the average its steers weigh 2000 lb at market. Estimates by the Agriculture Department indicate that the average market weight per steer will be reduced by 50 lb for each additional steer added per acre of grazing land. How many steers per acre should be allowed in order for the ranch to get the largest possible total market weight for its cattle?
A commercial cattle ranch currently allows 20 steers per acre of grazing land; on the average its steers weigh 2000 lb at market. Estimates by the Agriculture Department indicate that the average market weight per steer will be reduced by 50 lb for each additional steer added per acre of grazing land. How many steers per acre should be allowed in order for the ranch to get the largest possible total market weight for its cattle?
A commercial cattle ranch currently allows
20
steers per acre of grazing land; on the average its steers weigh
2000
lb
at market. Estimates by the Agriculture Department indicate that the average market weight per steer will be reduced by
50
lb
for each additional steer added per acre of grazing land. How many steers per acre should be allowed in order for the ranch to get the largest possible total market weight for its cattle?
could you explain this as well as disproving each wrong option
could you please show the computation of this by wires
4 Consider f(x) periodic function with period 2, coinciding with (x) = -x on the interval
[,0) and being the null function on the interval [0,7). The Fourier series of f:
(A) does not converge in quadratic norm to f(x) on [−π,π]
(B) is pointwise convergent to f(x) for every x = R
П
(C) is in the form
-
4
∞
+Σ ak cos(kx) + bk sin(kx), ak ‡0, bk ‡0
k=1
(D) is in the form ak cos(kx) + bk sin(kx), ak 0, bk 0
k=1
Chapter 4 Solutions
Calculus Early Transcendentals, Binder Ready Version
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