All we have to do now is fill in the blanks with the two numbers. To do this, notice that the product of these two numbers has to be 4 and their sum has to be 5. We conclude, after some trial and error, that the missing numbers are 1 and 4. As a result, the solution is::

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The binomial we have here is the difference of two perfect squares, thus the calculation will be similar to the last one.

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This is a rare situation where the first two terms of a polynomial do not have a common factor, so we have to group the first and third terms together.

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Polynomial factoring calculator converts polynomials to factored form. The calculator can be used to factor polynomials having one or more variables. Calculator shows all the work and provides detailed explanation how to factor the expression.

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The sum of missing numbers is -8 so we need to find two negative numbers such that the product is 15 and the sum is -8. It is not hard to see that two numbers with such properties are -3 and -5, so the solution is.

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