Suppose that g(x) ≤ ƒ(x) ≤h(x) for all x ≠ 2 and suppose that limx➡️2 g(x) = limx➡️2 h(x) = -5. - YouTube Music.mp3 Cepat, Mudah dan Gratis

01:40 • 18 Juli 2021

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Ken Lee Funniest Audition Ever | Idols Global | English Subtitles class=

Ken Lee Funniest Audition Ever | Idols Global | English Subtitles

4.9M • 1:30

Find the local extrema of each function on the given interval 59. ƒ(x) = √3 cos x + sin x, 0 ≤ x ≤2π class=

Find the local extrema of each function on the given interval 59. ƒ(x) = √3 cos x + sin x, 0 ≤ x ≤2π

233 • 4:03

find the absolute maximum and minimum values21. ƒ(x) = (2/3) x - 5, -2 ≤ x ≤ 3;22.ƒ(x)=-x-4,-4≤x≤1 class=

find the absolute maximum and minimum values21. ƒ(x) = (2/3) x - 5, -2 ≤ x ≤ 3;22.ƒ(x)=-x-4,-4≤x≤1

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Find the areas of the shaded regions in Exercises 61–64. class=

Find the areas of the shaded regions in Exercises 61–64.

2.1K • 3:59

17. Faster than a calculator Use the approximation (1 + x)^k ≈1 + kx to estimate a. (1.0002)^50 class=

17. Faster than a calculator Use the approximation (1 + x)^k ≈1 + kx to estimate a. (1.0002)^50

1.2K • 0:57

study tips that ACTUALLY work class=

study tips that ACTUALLY work

137K • 5:59

Mariah Carey see The Ken Lee performance of Valentina Hasan class=

Mariah Carey see The Ken Lee performance of Valentina Hasan

1.1M • 1:31

Simply explained! KAN: Kolmogorov–Arnold Networks is interpretable! Mathematics and Physics class=

Simply explained! KAN: Kolmogorov–Arnold Networks is interpretable! Mathematics and Physics

8.4K • 6:47

In Exercises 1–6,find dy/dx.1.y = -10x + 3cos x 2. y = 3/x + 5 sin x 3. y = x^2 cos x 4.y=2xsecx+3 class=

In Exercises 1–6,find dy/dx.1.y = -10x + 3cos x 2. y = 3/x + 5 sin x 3. y = x^2 cos x 4.y=2xsecx+3

1.9K • 2:16

graph the integrands and use known area formulas to evaluate the integrals.17. 3∫-3 √(9 - x^2) dx class=

graph the integrands and use known area formulas to evaluate the integrals.17. 3∫-3 √(9 - x^2) dx

1.5K • 0:54

29. A draining hemispherical reservoir Water is flowing at the rate of 6 m^3/min from a reservoir class=

29. A draining hemispherical reservoir Water is flowing at the rate of 6 m^3/min from a reservoir

3.6K • 2:47

Find the value or values of c that satisfy the equation 1.ƒ(x)=x^2+2x-1,[0,1]2.ƒ(x)=x^(2/3),[0,1] class=

Find the value or values of c that satisfy the equation 1.ƒ(x)=x^2+2x-1,[0,1]2.ƒ(x)=x^(2/3),[0,1]

1.9K • 1:44

In Exercises 1–8, given y = ƒ(u) and u = g(x), find dy/dx = ƒ′(g(x))g′(x). 1. y = 6u - 9,u=(1/2)x^4 class=

In Exercises 1–8, given y = ƒ(u) and u = g(x), find dy/dx = ƒ′(g(x))g′(x). 1. y = 6u - 9,u=(1/2)x^4

3.2K • 5:25

In Exercises 7–12, find the indicated derivatives. class=

In Exercises 7–12, find the indicated derivatives.

5K • 10:12

9. Suppose that ƒ an d g are integrable and that2∫1ƒ(x) dx = -4, 5∫1ƒ(x) dx = 6, 5∫1 g(x) dx = 8. class=

9. Suppose that ƒ an d g are integrable and that2∫1ƒ(x) dx = -4, 5∫1ƒ(x) dx = 6, 5∫1 g(x) dx = 8.

2.4K • 1:59

68. The linearization of log3 xa. Find the linearization of ƒ(x) = log3 x at x = 3. Then round class=

68. The linearization of log3 xa. Find the linearization of ƒ(x) = log3 x at x = 3. Then round

18 • 1:01

Find the derivatives of the functions in Exercises 17–40. ex 21-24 class=

Find the derivatives of the functions in Exercises 17–40. ex 21-24

1.3K • 2:54

In Exercises 11–14, match the table with a graph. class=

In Exercises 11–14, match the table with a graph.

407 • 2:52

Use l’Hôpital’s rule to find the limits 39.limx➡️0+ (ln x)^2/ln sinx) 40. limx➡️0+ ((3x+1)/x-1/sinx) class=

Use l’Hôpital’s rule to find the limits 39.limx➡️0+ (ln x)^2/ln sinx) 40. limx➡️0+ ((3x+1)/x-1/sinx)

660 • 4:04

73. Use the Max-Min Inequality to find upper and lower bounds for the value of 1∫0 1/(1 + x^2) dx. class=

73. Use the Max-Min Inequality to find upper and lower bounds for the value of 1∫0 1/(1 + x^2) dx.

3.7K • 2:19

In Exercises 27–32, find dp/dq.27. p = 5 + 1/cot q28. p = (1 + csc q) cos q29. p=(sin q+cos q)/cos q class=

In Exercises 27–32, find dp/dq.27. p = 5 + 1/cot q28. p = (1 + csc q) cos q29. p=(sin q+cos q)/cos q

2.2K • 6:55

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