Let h(x)equalsf(g(x)), where f and g are differentiable on their domains. If g(9)equalsnegative 6 and g prime(9)equals3,
1 answer:
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Answer: your answer is 32/51
Step-by-step explanation:
Given: 3y cos x = x² + y²
Define
Then by implicit differentiation, obtain
3y' cos(x) - 3y sin(x) = 2x + 2y y'
y' [3 cos(x) - 2y] = 2x + 3y sinx)
Answer:
Define
Then by implicit differentiation, obtain
3y' cos(x) - 3y sin(x) = 2x + 2y y'
y' [3 cos(x) - 2y] = 2x + 3y sinx)
Answer: