Consider the expression (12x^(2)+13x+2)/(3x-2). The numerator is a polynomial of degree 2 , and the denominator is a polynomial of degree 1. Because the degree of the numerator is greater than the degree of the denominator, we can use long division to find real numbers a,b,c to write (12x^(2)+13x+2)/(3x-2)= polynomial + remainder =(ax+b)+(c)/(3x-2 solutionspile.com

Question

Consider the expression (12x^(2)+13x+2)/(3x-2). The numerator is a polynomial of degree 2 , and the denominator is a polynomial of degree 1. Because the degree of the numerator is greater than the degree of the denominator, we can use long division to find real numbers a,b,c to write (12x^(2)+13x+2)/(3x-2)= polynomial + remainder  =(ax+b)+(c)/(3x-2) Using long division: (12x^(2)+13x+2)/(3x-2)= x++,(1)/(3x-2) Therefore  int (12x^(2)+13x+2)/(3x-2)dx= +,+,+C  solutionspile.com

Accepted Answer

Expert Answer to - Consider the expression (12x^(2)+13x+2)/(3x-2). The numerator is a polynomial of degree 2 , and the

Answer

Solution for - Consider the expression (12x^(2)+13x+2)/(3x-2). The numerator is a polynomial of degree 2 , and the

Answer

This an additional answer to - Consider the expression (12x^(2)+13x+2)/(3x-2). The numerator is a polynomial of degree 2 , and the

(Solved): Consider the expression (12x^(2)+13x+2)/(3x-2). The numerator is a polynomial of degree 2 , and the ...

View Expert Answer

Expert Answer

Buy This Answer $5

Place Order

We Provide Services Across The Globe