Productivity The number of cellphone accessory kits (neon lights, matching covers, and earbuds) per day that USA Cellular Makeover, Inc., can manufacture at its plant in Cambodia is given by P = x 0.5 y 0.5 , Where x is the number of workers at the plant and y is the monthly budget (in dollars). Assume that P is constant, and compute d y d x when x = 200 and y = 100 , 000 , Interpret the result. [ HINT: See Example 5.]
Productivity The number of cellphone accessory kits (neon lights, matching covers, and earbuds) per day that USA Cellular Makeover, Inc., can manufacture at its plant in Cambodia is given by P = x 0.5 y 0.5 , Where x is the number of workers at the plant and y is the monthly budget (in dollars). Assume that P is constant, and compute d y d x when x = 200 and y = 100 , 000 , Interpret the result. [ HINT: See Example 5.]
Solution Summary: The author explains the function P = x0.5y0.3, where x represents the number of workers working in the plant, y the monthly budget, and P is constant.
Productivity The number of cellphone accessory kits (neon lights, matching covers, and earbuds) per day that USA Cellular Makeover, Inc., can manufacture at its plant in Cambodia is given by
P
=
x
0.5
y
0.5
,
Where x is the number of workers at the plant and y is the monthly budget (in dollars). Assume that P is constant, and compute
d
y
d
x
when
x
=
200
and
y
=
100
,
000
, Interpret the result. [HINT: See Example 5.]
The velocity of a particle moves along the x-axis and is given by the equation ds/dt = 40 - 3t^2 m/s. Calculate the acceleration at time t=2 s and t=4 s. Calculate also the total displacement at the given interval. Assume at t=0 s=5m.Write the solution using pen and draw the graph if needed.
The velocity of a particle moves along the x-axis and is given by the equation ds/dt = 40 - 3t^2 m/s. Calculate the acceleration at time t=2 s and t=4 s. Calculate also the total displacement at the given interval. Assume at t=0 s=5m.Write the solution using pen and draw the graph if needed.
4. Use method of separation of variable to solve the following wave equation
მłu
J²u
subject to
u(0,t) =0, for t> 0,
u(л,t) = 0, for t> 0,
=
t> 0,
at²
ax²'
u(x, 0) = 0,
0.01 x,
ut(x, 0) =
Π
0.01 (π-x),
0
Chapter 4 Solutions
Student Solutions Manual for Waner/Costenoble's Applied Calculus, 7th
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