Question

find the quotient and remainder when (7+ 15x-13x^2+5x^3) is divided by (4-3x+x^2)​

Answer 1

Answer:

quotient is 5x+2,r=x-1

Answer 2

The quotient and remainder are 5x+2 and x-1 respectively.

Step-by-step explanation:

Consider the provided expression.

$\dfrac{7+ 15x-13x^2+5x^3}{4-3x+x^2}$

Rearrange the fraction as shown:

$\dfrac{5x^3-13x^2+ 15x+7}{x^2-3x+4}$

Using the steps shown:

• First divide the dividend's lead term by divisor's lead term.
• This gives the first term of the quotient.
• Then multiply the divisor by the first term of the quotient.
• Subtract the dividend from the product and then put the next term down
• Repeat the above steps.

The division is shown below:

Therefore, the quotient and remainder are 5x+2 and x-1 respectively.

#Learn more

Using long division method ​

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