If h(x) = √2+4f(x), where f(1) = 8 and f'(1) = 2, find h'o Answer: h' (1) = 1/2(34)^(-1/2)* 17 view Answers Submit Answers have attempted this problem 4 times. r overall recorded score is 0%. have 1 attempt remaining.

Q: Q-1- Find the derivatives of the functionS 1- Y+In (xy) = |

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Q: Find the derivative of P(x) = -8x¹/9 - 3x -7 Write your answer using negative exponents. P'(x) = =

A: Given,

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Q: Find y'' in y = x(2x + 1)4

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Q: Find an expression for h'(x).  h(x) = 2 f (2x + 1)

A: Given equation - hx = 2f2x+1    .........(1)

Q: Consider the function f(x), for which f(0) = 4 and f'(0) = -11. Find h'(0) for the function h(x) h'…

A: The function fx satisfies f0=4 and f'0=-11. We have to find the value of h'0 for the function…

Q: nd and simplify 2² x² (f(x) g(x)). O d² O −(ƒ (x) g(x)) = ƒ” (x) g(x)+ f (x) g″ (x) Hint 2² -(f(x)…

A: Given query is to find the double derivative.

Q: AB1: Find g(2), g'(2), and g"(2).

A: Given that gx=∫-2x2ftdt Now we have to find g2, g'2 and g''2 In the interval -2,2, fx=4-x2In the…

Q: Find y'' in y = (1 - √x)-1

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Q: x2 - 4x - 12 x +2 Find f'(x), f"(x), and f (x) for the function f(x) =

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Q: Find all complementary functions of the equation xy" - 2y'=0, x>0 1, x² x₁ x³ a. b. C. d. x, x(Inx)²…

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Q: 4. Find the derivative. x? + 6x – 5 (a) 5х -1 (b) ƒ(x) = (3xr² – 5x - 7)' Us e chain rule (c) y =(x-…

A: Topic:- derivatives

Q: (пх)2 find y'

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Q: 2a5 Given that f(x) = and values h(-1) =-3. h'(-1) = 7, find f(-1) AND f'(-1). h(x) %3D Show your…

A: f(x)=2x5h(x), and values h(-1)=-3, h'(-1)=7

Q: solve for E(Rm) E(Ri) = Rf + [E(RM) – Rf] × bi        .109 = .028 + [E(RM) – .028](.90)

A: Given : E(Ri) = Rf + [E(RM) – Rf] × bi        .109 = .028 + [E(RM) – .028](.90)

Q: 4х + 1 f(x) = 2 – 5x2

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Q: Find f'(x) of f(x) = 3π√123

A: given: fx=3π123 we have to find f'(x)

Q: (a) Let h(x) = f(x)/g(x). Find h'(1). (b) Let h(x) = g(f(x)). Find h'(-1).

A: Definition used -           Quotient rule of derivative -…

Q: Differentiate the function. g(x) coth-! (2x + 1) Give your answer in exact form. g'(x) =

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Q: (ii) Show that {Xt} is stationary.

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Q: 2a + bx Ex B f(x)=√√2a @f(x) = 3ax-5 x+b f(x) = 32²³ +26 ×-5c x-5c, a÷0

A: f'(x) = limh->0 f(x+h) - f(x)h This is the definition of derivative using limit.

Q: 3-22 – 47 – 3 dr 2(r² +s + 1)

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