Cost analysis. A plant can manufacture 50 tennis rackets per day for a total daily cost of $3,855 and 60 tennis rackets per day for a total daily cost of $4,245 . (A) Assuming that daily cost and production are linearly related, find the total daily cost of producing x tennis rackets. (B) Graph the total daily cost for 0 ≤ x ≤ 100. (C) Interpret the slope and y intercept of this cost equation.
Cost analysis. A plant can manufacture 50 tennis rackets per day for a total daily cost of $3,855 and 60 tennis rackets per day for a total daily cost of $4,245 . (A) Assuming that daily cost and production are linearly related, find the total daily cost of producing x tennis rackets. (B) Graph the total daily cost for 0 ≤ x ≤ 100. (C) Interpret the slope and y intercept of this cost equation.
Cost analysis. A plant can manufacture 50 tennis rackets per day for a total daily cost of
$3,855
and 60 tennis rackets per day for a total daily cost of
$4,245
.
(A) Assuming that daily cost and production are linearly related, find the total daily cost of
producing
x
tennis rackets.
(B) Graph the total daily cost for
0
≤
x
≤
100.
(C) Interpret the slope and
y
intercept of this cost equation.
Q/solve the heat equation initial-boundary-value
problem-
u+= 2uxx
4 (x10) = x+\
u (o,t) = ux (4,t) = 0
not use ai please
A graph of the function f is given below:
Study the graph of ƒ at the value given below. Select each of the following that applies for the value a = 1
Of is defined at a.
If is not defined at x = a.
Of is continuous at x = a.
If is discontinuous at x = a.
Of is smooth at x = a.
Of is not smooth at = a.
If has a horizontal tangent line at = a.
f has a vertical tangent line at x = a.
Of has a oblique/slanted tangent line at x = a.
If has no tangent line at x = a.
f(a + h) - f(a)
lim
is finite.
h→0
h
f(a + h) - f(a)
lim
h->0+
and lim
h
h->0-
f(a + h) - f(a)
h
are infinite.
lim
does not exist.
h→0
f(a+h) - f(a)
h
f'(a) is defined.
f'(a) is undefined.
If is differentiable at x = a.
If is not differentiable at x = a.
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