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2 answers:
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1.Each method works differently the angles inside them is what matters.
2. <span> Manipulating algebra tiles can help people solve linear equations
3.</span><span>Distribute each term of the first polynomial to every term of the second polynomial. Remember that when you multiply two terms together you must multiply the coefficient (numbers) and add the exponents. But with Integers you multiply two integers with different signs
4.So you know how </span>
A monomial is a number, a variable or a product of a number and a variable.
<span>multiply each term in one polynomial by each term in the other <span>polynomial
Examples:
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2. <span> Manipulating algebra tiles can help people solve linear equations
3.</span><span>Distribute each term of the first polynomial to every term of the second polynomial. Remember that when you multiply two terms together you must multiply the coefficient (numbers) and add the exponents. But with Integers you multiply two integers with different signs
4.So you know how </span>
A monomial is a number, a variable or a product of a number and a variable.
<span>multiply each term in one polynomial by each term in the other <span>polynomial
Examples:
Answer:
Option C. x = –9, x = –7
Step-by-step explanation:
we know that
In the rational function, the denominator cannot be equal to zero
so
In this problem
we have that the denominator is equal to
equate to zero
so
The solutions is x=-9 and x=-7
so
For x=-7 or x=-9 the denominator is equal to zero
therefore
x=-9, x=-7 are points of discontinuity for the rational function given
Answer:
Step-by-step explanation:
This is a perfect square.
So the final expression is