PoinNewton's Metindicated poimtis) of intersethe iterations until two successive approximationsthan 0.001.Hint: Let hx) = f) - g(x).]94. f(x)= sinxgx) = _ 2) Show that93. fl)=1-admxoof the rectangle ofrdinate axes, thatRelative Ex(a) Graph thfor a =the constmaximu(b) Show thconstantefirst quadranttenuse passestriangle such2(c) Determrelative2Comparing Ay and dy In Exercises 95 and 96, useto be bracedeet high andortest beam(d) Let (xthat (xgraphicurvesinformation to find and compare Ay and dy.X-ValueDifferential ofxFunctionngest pipener at theeet.3. Relative= 295. y= 4xAx = dx = 0.1=- 396. y = x- 5xAx = dx = 0.01f(x) =XFinding a DifferentialIn Exercises 97 and 98, findmeets ath of the. [Hint:Determindifferential dy of the given function.minimun97. y =x(1 - cos x)98. y = 36 -4. PointsApproximating Function Values In Exercisesand 100, use differentials to approximate the value of theexpression. Compare your answer with that of a calculator.(a) LetHow(b) Letpoloff the99.63.9100. (2.02)4101. Volume and Surface Area The radius of a speis measured as 9 centimeters, with a possible emoght(c) Sudy0.025 centimeter.dx(a) Use differentials to agaroximate the possible propagherror in computing the volume of the sphere.(b) Use differentials to approximate the possible propaerror in computing the surface area of the sphere(c) Approximate the percent errors in parts (a) and to5. ExtMeaclosethenf(b6

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Asked Nov 12, 2019
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Poin
Newton's Met
indicated poimtis) of interse
the iterations until two successive approximations
than 0.001.Hint: Let hx) = f) - g(x).]
94. f(x)= sinx
gx) = _ 2
) Show that
93. fl)=1-
admxo
of the rectangle of
rdinate axes, that
Relative Ex
(a) Graph th
for a =
the const
maximu
(b) Show th
constant
efirst quadrant
tenuse passes
triangle such
2
(c) Determ
relative
2
Comparing Ay and dy In Exercises 95 and 96, use
to be braced
eet high and
ortest beam
(d) Let (x
that (x
graphi
curves
information to find and compare Ay and dy.
X-Value
Differential ofx
Function
ngest pipe
ner at the
eet.
3. Relative
= 2
95. y= 4x
Ax = dx = 0.1
=
- 3
96. y = x- 5x
Ax = dx = 0.01
f(x) =
X
Finding a DifferentialIn Exercises 97 and 98, find
meets a
th of the
. [Hint:
Determin
differential dy of the given function.
minimun
97. y =x(1 - cos x)
98. y = 36 -
4. Points
Approximating Function Values In Exercises
and 100, use differentials to approximate the value of the
expression. Compare your answer with that of a calculator.
(a) Let
How
(b) Let
pol
of
f the
99.63.9
100. (2.02)4
101. Volume and Surface Area The radius of a spe
is measured as 9 centimeters, with a possible emo
ght
(c) Su
dy
0.025 centimeter.
dx
(a) Use differentials to agaroximate the possible propagh
error in computing the volume of the sphere.
(b) Use differentials to approximate the possible propa
error in computing the surface area of the sphere
(c) Approximate the percent errors in parts (a) and to
5. Ext
Mea
close
then
f(b
6
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Poin Newton's Met indicated poimtis) of interse the iterations until two successive approximations than 0.001.Hint: Let hx) = f) - g(x).] 94. f(x)= sinx gx) = _ 2 ) Show that 93. fl)=1- admxo of the rectangle of rdinate axes, that Relative Ex (a) Graph th for a = the const maximu (b) Show th constant efirst quadrant tenuse passes triangle such 2 (c) Determ relative 2 Comparing Ay and dy In Exercises 95 and 96, use to be braced eet high and ortest beam (d) Let (x that (x graphi curves information to find and compare Ay and dy. X-Value Differential ofx Function ngest pipe ner at the eet. 3. Relative = 2 95. y= 4x Ax = dx = 0.1 = - 3 96. y = x- 5x Ax = dx = 0.01 f(x) = X Finding a DifferentialIn Exercises 97 and 98, find meets a th of the . [Hint: Determin differential dy of the given function. minimun 97. y =x(1 - cos x) 98. y = 36 - 4. Points Approximating Function Values In Exercises and 100, use differentials to approximate the value of the expression. Compare your answer with that of a calculator. (a) Let How (b) Let pol of f the 99.63.9 100. (2.02)4 101. Volume and Surface Area The radius of a spe is measured as 9 centimeters, with a possible emo ght (c) Su dy 0.025 centimeter. dx (a) Use differentials to agaroximate the possible propagh error in computing the volume of the sphere. (b) Use differentials to approximate the possible propa error in computing the surface area of the sphere (c) Approximate the percent errors in parts (a) and to 5. Ext Mea close then f(b 6

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