What is the remainder for the synthetic division problem below?
2 answers:
Answer:
The remainder is 54
Step-by-step explanation:
we have to find the remainder for the synthetic division problem.
The steps are:
Step 1 : Bring the leading coefficient below.
Step 2 : Multiply the number in the division box with the number brought down and put the answer in next column.
Step 3 : Add the two numbers and write the result in the bottom of the row.
Step 4 : Repeat steps 3 and 4 until we reach to last column.
The division shown in attachment.
Option A is correct.
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Expression (5x² - 2x + 7), () and (y⁵ - √(5y²) + 7) are polynomials.
A polynomial is a type of algebraic expression where exponents of all variables are whole number.
1) 5x² - 2x + 7
Since there are no variables raised to negative or fraction exponents,
the expression is a polynomial.
2)
Since there are no variables raised to negative or fraction exponents,
the expression is a polynomial.
3) y⁵ - √(5y²) + 7
This can be re-written as
Since there are no variables raised to negative or fraction exponents,
the expression is a polynomial.
4)
This can be re-written as
Since variable y is raised to a fraction exponent,
the expression is not polynomial.
Therefore, expression (5x² - 2x + 7), () and (y⁵ - √(5y²) + 7) are polynomials.
Learn more about polynomials here: brainly.com/question/17822016
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