New Semester
Started
Get
50% OFF
Study Help!
--h --m --s
Claim Now
Question Answers
Textbooks
Find textbooks, questions and answers
Oops, something went wrong!
Change your search query and then try again
S
Books
FREE
Study Help
Expert Questions
Accounting
General Management
Mathematics
Finance
Organizational Behaviour
Law
Physics
Operating System
Management Leadership
Sociology
Programming
Marketing
Database
Computer Network
Economics
Textbooks Solutions
Accounting
Managerial Accounting
Management Leadership
Cost Accounting
Statistics
Business Law
Corporate Finance
Finance
Economics
Auditing
Tutors
Online Tutors
Find a Tutor
Hire a Tutor
Become a Tutor
AI Tutor
AI Study Planner
NEW
Sell Books
Search
Search
Sign In
Register
study help
mathematics
calculus 6th edition
Calculus 6th Edition James Stewart - Solutions
Verify that the function satisfies the three hypotheses of Rolle's Theorem on the given interval. Then find all numbers c that satisfy the conclusion of Rolle's Theorem.f(x) = cos 2x, [π/8, 7π/8]
Verify that the function satisfies the three hypotheses of Rolle's Theorem on the given interval. Then find all numbers c that satisfy the conclusion of Rolle's Theorem.f(x) = √x –1/3x, [0,9]
Find the critical numbers of the function.f(x) = x2e–3x
Find the critical numbers of the function.g(x) = x1/3 – x–2/3
Find the critical numbers of the function.g(x) = √1 – x2
Find the critical numbers of the function.h(p) = p – 1/p2 + 4
Find the critical numbers of the function.s(t) = 3t4 + 4t3 – 6t2
Find the critical numbers of the function.f(x) = x3 + x2 + x
Find the critical numbers of the function.f(x) = x3 + 3x2 – 24x
Find the critical numbers of the function.f(x) = x3 + x2 – x
Find the critical numbers of the function.f(x) = 5x2 + 4x
Sketch the graph of a function f that is continuous on [1, 5] and has the given properties.f has no local maximum or minimum, but 2 and 4 are critical numbers
Calculate y´. y = (x4 + 3x2 + 5)3
Calculate y´.y = cos(tan x)
Calculate y´.y = √x + 1/3√x4
Calculate y´.y = 3x – 2/√2x + 1
Calculate y´.y = 2x√x2 + 1
Calculate y´.y = ex/1 + x2
Calculate y´.y = esin 2θ
Calculate y´.y = e–t(t2 – 2t + 2)
Calculate y´.y = t/1 – t2
Calculate y´.y = √x cos √x
Calculate y´.y = e1/x/x2
Calculate y´.y = 1/sin(x – sin x)
Evaluate lim x-0 sin(3 + x)² - sin 9 X
Calculate y´.xy4 + x2y = x + 3y
Calculate y´.y = ln(csc 5x)
Calculate y´.y = sec 2θ/1 + tan 2θ
Calculate y´.x2 cos y + sin 2y = xy
Calculate y´.y = ecx (c sin x – cos x)
Calculate y´.y = ln(x2ex)
Calculate y´.y = 3x ln x
Calculate y´.y = sec (1 + x2)
Calculate y´. y=1/√√x + √√√x
Calculate y´.y = (1 – x–1)–1
Calculate y´. y = √sin sin √x
Calculate y´.sin(xy) = x2 – y
Calculate y´.y = log5(1 + 2x)
Calculate y´.y = (cos x)2
Calculate y´.y = (x2 + 1)4/(2x + 1)3(3x – 1)5
Calculate y´.y = x tan–1(4x)
Calculate y´.y = ecos x + cos(ex)
Calculate y´.y = 10tan πθ
Calculate y´.y = √t ln(t4)
Calculate y´.y = arctan(arcsin √x).
Calculate y´.y = tan2 (sin θ)
Calculate y´.xey = y – 1
Calculate y´.y = √x + 1 (2 – x)5/(x + 3)7
Calculate y´.y = (x + λ)4/x4 + λ4
Calculate y´.y = x sinh(x2)
Calculate y´. y = ln x² - 4 2x + 5
Calculate y´.y = sin mx/x
Calculate y´.y = x tanh–1 √x
Calculate y´.y = sin2(cos/√sin πx)
Find f(n)(x) if f(x) = 1/(2 – x).
Prove the identity.cosh x + sinh x = ex
Prove the identity.cosh x – sinh x = e–x
Prove the identity.coth2x – 1 = csch2x
Prove the identity.cosh 2x = cosh2x + sinh2x
Prove the identity.tanh(ln x) x2 – 1/x2 + 1
Find the derivative. Simplify where possible.f(x) = tanh(1 + e2x)
Find the derivative. Simplify where possible.g(x) = cosh(lnx)
Find the derivative. Simplify where possible.y = x coth(1 + x2)
Find the derivative. Simplify where possible.f(t) = csch t(1 – In csch t)
Find the derivative. Simplify where possible.f(t) = sech2(et)
Find the derivative. Simplify where possible. 1+tanh.x V1 −tanh.x 4 y =
Find the derivative. Simplify where possible.y = sinh(cosh x)
Find the derivative. Simplify where possible.y = arctan(tanh x)
Find the derivative. Simplify where possible.G(x) = 1 – cosh x/1 + cosh x
Find the derivative. Simplify where possible.y = x2 sinh–1(2x)
Find the derivative. Simplify where possible.y = tanh–1√x
Find the derivative. Simplify where possible.y = sech–1√1 – x2, x > 0
Find the derivative. Simplify where possible.y = coth–1√x2 + 1
The cost function for production of a commodity is C(x) = 339 + 25x – 0.09x2 + 0.0004x3 (a) Find and interpret C'(100). (b) Compare C'(100) with the cost of producing the 101st item.
If y = x3 + 2x and dx/dt = 5, find dy/dt when x = 2.
A particle moves along the curve y = √1 + x3. As it reaches the point (2, 3), the y-coordinate is increasing at a rate of 4 cm/s. How fast is the x-coordinate of the point changing at that instant?
Find the linearization L(x) of the function at a.f(x) = x3/4, a = 16
Find the differential of each function.(a) y = s/(1+ 2s) (b) y = e–ucos u
Find the differential of each function.(a) y = u + 1/u –1 (b) y = (1 + r3)–2
Find the differential of each function.(a) y = etan π t (b) y = √1 + ln z
Differentiate the function.f(x) = ln(x2 + 10)
Differentiate the function.f(x) = ln(sin2 x)
Differentiate the function.f(x) = log2(1– 3x)
Differentiate the function.f(x) = log5(xex)
Differentiate the function.f(x) = 5√In x
Differentiate the function.f(x) = ln 5√x
Differentiate the function.f(x) = sin x ln(5x)
Differentiate the function.f(t) = 1 + ln t/1 – In t
Differentiate the function.F(t) = ln (2t + 1)3/(3t – 1)4
Differentiate the function.h(x) = ln(x + √x2 – 1).
Differentiate the function.g(x) = ln(x√x2 – 1)
Differentiate the function.F(y) = y ln(1 + ey)
Differentiate the function.f(u) = In u/1 + ln(2u)
Differentiate the function.y = 1/In x
Differentiate the function.y = ln|2 – x – 5x2|
Differentiate the function.y = ln(e–x + xe–x)
Differentiate the function.y = [ln(1 + ex)]2
Differentiate the function.y = 2x log10√x
Differentiate the function.y = log2(e–x cos πx)
Find y´ and y´´.y = ln x/x2
Showing 2400 - 2500
of 2680
First
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
Step by Step Answers
Get 50% OFF
Claim Now
