f(x)=(5x+8)^-4, find f′(x).    Find f′(2).

Q: Find the derivative of y = x3 – 6x², using first principle.

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Q: Explain why the derivative of x2+ y2 + 2 = 1 does not mean anything ?

A: x2+y2+2=1

Q: Find the first and second derivative if y = x3+3x2+7

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Q: Find the second derivative of the function. f(x) = (3x5 + 6)6

A: topic - double derivative

Q: Find the derivative of y = 2 + v2 + vx5 |2 + V2 + Vx5

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Q: Find the second derivative of  x2y-4x=5

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Q: FInd the derivative of y=(5x-3)5(2-x4)5

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Q: How do you find the 17th derivative of f(x)=2x^15-13x?

A: We can find the 17th derivative as below.

Q: Find the 2nd derivative x2+3/5

A: To find the 2nd derivative of x2+35. Solution: Let the given function be y=x2+35. Given function can…

Q: Use the chain rule to find the derivative of f(x) = 4/2x° + 7x7

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Q: Find the derivative of y = 3x² + 5x- 2 from first principles.

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Q: Use the chain rule to find the derivative of f(x) = 4(8z³ – 32")² You do not need to expand out your…

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Q: use the General Power Rule, Exponential Rule, or the Chain Rule to compute the derivative. y = (x2 +…

A: The given function is ;  y=x2+9x-2  ...........................(1) differentiate with respect to x

Q: Explain why the derivative of x2 + y2+ 2 = 1 does not mean anything ?

A: It is known that Derivative is defined only for functions.

Q: Find the derivative of: (4ln(x)+4)/(x1/2)

A: Derivative question

Q: Find the derivative of sech(2x1/9)

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Q: Find the derivative. f(x) = 4/6x +7 f'(x) = %3D

A: As we know thatddxxm=ddxxm2=m2xm2-1

Q: compute the derivative y = (2 + 9x2)3/2

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Q: The fourth derivative for * 3 points y = x3 - 3x2 + 2 are 6x-6

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Q: ƒ(x) = (x³ – 4x) 10

A: Solve the derivative

Q: Explain why the derivative of x2 + y2 + 2 = 1 does not mean anything.

A: x2+y2+2=1 On simplification, we get ⇒x2+y2=1-2⇒x2+y2=-1 This curve does not exist as the sum of two…

Q: Find the derivative. g(x) = (4x – 2)° – Vr + 8

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Q: Find the derivative. [2x(x^6+1)^3]

A: Let y=2x(x6+1)3

Q: Use the General Power Rule, Exponential Rule, or the Chain Rule to compute the derivative. y = (x2 +…

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Q: Find the derivative. 2 f(x) = 4√√8x² +9 f'(x) =

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Q: Find the second derivative. 14) y = 4x² + 12x + 4x-3

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Q: Find the derivative. 2 f(x) = 6/6x +3 f'(x) =D %3D

A: Given : f(x) = 6√(6x2+3) Now we have find derivative of this

Q: 1 y = 8x* + 7x³ + =x² – 14x + 6 %3D -

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Q: What is the derivative of * 3 = 4.x2 + 2y3?

A: We have to find the derivative of 3=4x2+2y3.

Q: Find the first derivative of: y= x5 3√9-3x2

A: y=x5 9-3x23⇒y=x59-3x213

Q: (2x³ – 5)(3x² +1) f(x)= x +7

A: Derivative problem.....

Q: Find the second derivative. y = 7x2 - V2 y" =

A: Given that y=7x2-x27 y=7x2-x217=7x2-x27 find the first derivative…

Q: find the derivative of x+1/7x^2+8x+7

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Q: Find the second derivative of f (x) = 3e5x− 8e-6x

A: Given ,  f (x) = 3e5x-8e-6x we have to find the second derivative of the given function.

Q: Computate the derivative Y= 9X V1-9x

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Q: Use the chain rule to find the derivative of 8√3x^10+5x^3

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Q: Find the derivative. Using Chain Rule y = (2x2 – 1)3(3x² + 1)³ |

A: According to question,Given Function,y = 2x2-133x2 + 13

Q: -y = a(10z² –8z+7)

A: Using composite derivative formula.

Q: 2) y=5x² -9x³

A: Using derivative of power function & subtraction rule of derivative.

Q: Find the derivative. 4. y = 3x 6x - 7

A: Given  y=3x4+6x3+7 To take derivative , we apply power rule for each term  ddxan=nan-1 Derivative of…

Q: Find the first derivative y = (3x-2)/ (2x-1)1/2        Use the quotient rule

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Q: Use the chain rule to find the derivative of f(x) = 3e10z° +9x* f'(x) %3D

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Q: 2. 2x +1 %3D 2.

A: We have to find the derivative of y

Q: Find the derivative of f (x) = – 5x 5z) (-² + 6x – 6 ) . -

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Q: Find the derivative of the function using chain rule. f(x) = (4x5 – 2x*)10

A: We differentiate the given function by using chain rule, see attached file for a step by step…

Q: Determine the derivative. x – 2x + а) у- x+3 b) y = n(4x² – 5x)

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Q: Q 4. Use ab-initio method and find the derivative of 3x +5x² – 2x-12.

A: ab-initio method is nothing but differentiating the function using basic principle of…