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![f'(x) =
f(x) = In[x(x+2) 4 (x² + 6)⁹]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F52fa896c-7a8b-41d9-9ac0-1c8d9320a331%2Ff188d7d5-9207-477b-8607-026d04266764%2F7ztay0j_processed.jpeg&w=3840&q=75)
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- The first derivative of f(x) = (5x* – 6x)/3 will be 20 A. Gx* - 2) (5x* – 6x)i B. (20x³ – 6)(5x* – 6x) c. (20x³ – 6)(5x* – 6x) - - 20 x3 2Find h(x) if h'(x) h(x) = = 9x (3-x²)² and h(1) -3. ==Find f'(x) and simplify. f(x) = 8x+ (x³ - 9) Which of the following shows the correct application of the product rule? OA. (8x) (3x²) - (x³ - 9) (32x³) 3 OB. (8x) (3x²) + (x³ - 9) (32x³) 3 OC. (8x¹) (32x³) + (x³ − 9) (3x²) OD. (3x²) (32x³)
- Differentiate. f (x) = [x5 - (x - 1)5]10Let f(x) = (9x² – 8)"(-8a² +2)13 f'(x) =Find f'(x) and simplify. f(x) = 5x4 Inx Which of the following shows the correct application of the product rule? O A. (5x¹) (-)-(Inx) (20x²³) (1) X B. (5x4) (20x³) + (In x) O c. (5x²) (+) + (Inx) (20x³) X O D. f'(x) = () (201¹)
