Finite Math Examples

Factor by Grouping (sin(2x))/(x^2sin(x))-2/(x^2)
sin(2x)x2sin(x)-2x2
Step 1
Simplify each term.
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Step 1.1
Apply the sine double-angle identity.
2sin(x)cos(x)x2sin(x)-2x2
Step 1.2
Cancel the common factor of sin(x).
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Step 1.2.1
Cancel the common factor.
2sin(x)cos(x)x2sin(x)-2x2
Step 1.2.2
Rewrite the expression.
2cos(x)x2-2x2
2cos(x)x2-2x2
2cos(x)x2-2x2
Step 2
Factor out the GCF of 1x2 from 2cos(x)x2-2x2.
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Step 2.1
Factor out the GCF of 1x2 from each term in the polynomial.
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Step 2.1.1
Factor out the GCF of 1x2 from the expression 2cos(x)x2.
1(2cos(x))x2-2x2
Step 2.1.2
Factor out the GCF of 1x2 from the expression -2x2.
1(2cos(x))x2+1(-2)x2
1(2cos(x))x2+1(-2)x2
Step 2.2
Since all the terms share a common factor of 1x2, it can be factored out of each term.
1(2cos(x)-2)x2
1(2cos(x)-2)x2
Step 3
The polynomial cannot be factored using the specified method. Try a different method, or if you aren't sure, choose Factor.
The polynomial cannot be factored using the specified method.
 [x2  12  π  xdx ]