Math › Simplifying Polynomials
Simplify the following polynomial:
Begin by reversing the numerator and denominator so that the exponents are positive:
Square the right side of the expression and multiply:
Simplify:
Simplify the following polynomial:
To simplify the polynomial, begin by multiplying the first binomial by every term within the parentheses:
Now, combine like terms:
Convert the polynomial into fraction form:
Simplify the following polynomial:
To simplify the polynomial, begin by rearranging the terms to have positive exponents:
Now, combine like terms:
Simplify the integers:
If and
, what is
?
is a composite function solved by substituting
into
:
Simplify the following polynomial:
Begin by simplifying the integers:
Subtract the exponent in the denominator from the exponent in the numerator:
Simplify the following polynomial:
Squaring the polynomial is equivalent to:
Use the FOIL method to multiply the terms:
F - First
O - Outer
I - Inner
L - Last
Combine like terms:
Simplify the following polynomial:
Begin by multiplying the terms:
Convert into fraction form:
Simplify the following polynomial:
To simplify the polynomial, begin by rearranging the terms to have positive exponents:
Rearrange the terms once again so that the outer exponent is positive. Also, combine like terms:
Now, square the polynomial:
Simplify the following polynomial:
Use the FOIL method to multiply the terms: F (first) O (outer) I (inner) L (last)
Simplify the following polynomial:
To simplify the polynomial, begin by combining the terms within the parentheses and multiplying the integers:
Now, add together like terms: