Derivada de asin(8x)
Answer
8*sqrt(-64*x^2+1)^(-1)
Derivative of asin(8x)
- Rule Used
- Chain Rule
- Steps
- Identify a composite function in : use the chain rule = f'(g(x))·g'(x). The inner derivative is required because a stretch or shift of the input changes how fast the output moves.
- Differentiate the outer function, then multiply by the inner derivative.
- Final answer: qrt(-+1)^(-1)
La derivada de asin(8*x) es 8*sqrt(-64*x^2+1)^(-1).
Solución paso a paso instantánea para asin(8x)
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Derivative of asin(8x) = 8*sqrt(-64*x^2+1)^(-1) Solve step-by-step for free: https://derivativecalculatorai.com/es/derivative-of-asin8x
Cómo encontrar la derivada de asin(8x)
Para encontrar la derivada de asin(8x), usamos reglas de diferenciación estándar. Nuestra calculadora con IA desglosa los pasos y explica la lógica.
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Frequently Asked Questions
What is the derivative of asin(8x)?▼
The derivative of asin(8x) is 8*sqrt(-64*x^2+1)^(-1).
How do you find the derivative of asin(8x)?▼
Apply the standard differentiation rules — the key rule used here is the Chain Rule. The step-by-step result is 8*sqrt(-64*x^2+1)^(-1).
Why is the derivative of asin(8x) equal to 8*sqrt(-64*x^2+1)^(-1)?▼
Because differentiation measures how a function changes — applying the rules to asin(8x) yields 8*sqrt(-64*x^2+1)^(-1). See the full step-by-step breakdown above.