Suppose that P , y and t are variables, where P is a function of y an y is a function of t . Write the derivative symbols for the following quantities (i) the rate of change of y with respect to t , (ii) the rate of change of P with respect to y ,(iii) the rate of change of P with respect to t . Select your answers from the following: d P d y , d y d P , d y d t , d P d t , d t d P , and d t d y . Write the chain rule for d P d t .
Suppose that P , y and t are variables, where P is a function of y an y is a function of t . Write the derivative symbols for the following quantities (i) the rate of change of y with respect to t , (ii) the rate of change of P with respect to y ,(iii) the rate of change of P with respect to t . Select your answers from the following: d P d y , d y d P , d y d t , d P d t , d t d P , and d t d y . Write the chain rule for d P d t .
Solution Summary: The author explains the derivative symbol for the quantities given below, where P is afunction of y and
Suppose that
P
,
y
and
t
are variables, where
P
is a function of
y
an
y
is a function of
t
.
Write the derivative symbols for the following quantities (i) the rate of change of
y
with respect to
t
, (ii) the rate of change of
P
with respect to
y
,(iii) the rate of change of
P
with respect to
t
. Select your answers from the following:
d
P
d
y
,
d
y
d
P
,
d
y
d
t
,
d
P
d
t
,
d
t
d
P
,
and
d
t
d
y
.
PLEASE SHOW ME THE RIGHT ANSWER/SOLUTION
SHOW ME ALL THE NEDDED STEP
13: If the perimeter of a square is shrinking at a rate of 8 inches per second, find the rate at which its area is changing when its area is 25 square inches.
DO NOT GIVE THE WRONG ANSWER
SHOW ME ALL THE NEEDED STEPS
11: A rectangle has a base that is growing at a rate of 3 inches per second and a height that is shrinking at a rate of one inch per second. When the base is 12 inches and the height is 5 inches, at what rate is the area of the rectangle changing?
please answer by showing all the dfalowing necessary step
DO NOT GIVE ME THE WRONG ANSWER
The sides of a cube of ice are melting at a rate of 1 inch per hour. When its volume is 64 cubic inches, at what rate is its volume changing?
Chapter 3 Solutions
Student Solutions Manual for Calculus & Its Applications and Calculus & Its Applications, Brief Version
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