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Can anyone help me to solve this differentiation.
y = (sin ² x - e²x)^ln x​

asked
User Gonen I
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1 Answer

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The expression you provided is a mathematical equation involving several mathematical operations. Let's break it down step by step:

sin(x) represents the sine function of x, where x is the input angle given in radians.
sin^2(x) represents the square of sin(x), which is equivalent to (sin(x))^2.
e represents Euler's number, a mathematical constant approximately equal to 2.71828.
e^x represents Euler's number raised to the power of x.
ln(x) represents the natural logarithm of x, also known as the logarithm to the base e.
Putting it all together, the equation y = (sin^2(x) - e^(2x))^ln(x) represents a function y that depends on the values of x, where x is an input angle in radians. The function involves taking the square of the sine of x, subtracting e raised to the power of 2x, and then raising the result to the power of the natural logarithm of x. The exact behavior of this function would require numerical evaluation or further simplification depending on the specific values of x and the desired output.
answered
User Nonlinear
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8.0k points
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