In Calculus

# What is the antiderivative of -cscxcotx?

First, antiderivative = a solution to the indefinite integral therefore to integrate -(csc(x))(cot(x)) first convert it to -cos(x)/sin 2 (x) To integrate â«-cos(x)/s (MORE)
In Math and Arithmetic

# What is the antiderivative of -1x 1?

If the term is -x, the integral expression is simply -â«x. By undoing the power rule, we get -(1/2)x^2+C, an arbitrary constant.
In Science

# What is the antiderivative of pi?

The anti-derivative of any constant c, is just c*x. Thus, the antiderivative of pi is pi*x. We can verify this by taking the derivative of pi*x, which gives us pi.
In Math and Arithmetic

# How do you find antiderivatives?

Finding antiderivatives essentially involves "un-doing" the derivative. If the function you are antidifferentiating involves variables raised to a power, instead of multiplyin (MORE)
In Math and Arithmetic

# What is the antiderivative of sine squared?

â«sin 2 x dx Use the identity sin2x = Â½ - Â½(cos2x) â«[Â½ - Â½(cos2x)] dx = â«Â½ dx - â«Â½(cos2x) dx Let's split it up into â«Â½ dx (MORE)
In Math and Arithmetic

# What is the antiderivative of 9sinx?

The antiderivative of 9sinx is simply just -9cosx. It is negetive because the derivative of cosx should have been -sinx, however, the derivative provided is positive. There (MORE)
In Math and Arithmetic

# What is the antiderivative of zero?

The antiderivative of a function which is equal to 0 everywhere is a function equal to 0 everywhere.
In Algebra

# Which is the antiderivative of sinxcosx?

Using u-substitution (where u = sinx), you'll find the antiderivative to be 0.5*sin 2 x + C .
In Algebra

# What is the antiderivative of -10x4?

I assume you mean -10x^4? In that case, antiderivative would be to add one to the exponent, then divide by the exponent. So -10x^5, then divide by 5. So the antiderivative is (MORE)
In Calculus

# What is the function of an antiderivative in calculus?

Anti-derivatives are a part of the integrals in the calculus field. According to the site Chegg, it is best described as the "inverse operation of differentiation."