Answer :
Sure! Let's break down the expression [tex]\( V = x^3 + 13x^2 + 34x - 48 \)[/tex] step by step.
1. Understand the Expression:
- We are given a polynomial in terms of [tex]\( x \)[/tex].
- The polynomial is [tex]\( V = x^3 + 13x^2 + 34x - 48 \)[/tex].
2. Components of the Polynomial:
- The polynomial has four terms:
- [tex]\( x^3 \)[/tex]: This is the cubic term.
- [tex]\( 13x^2 \)[/tex]: This is the quadratic term with a coefficient of 13.
- [tex]\( 34x \)[/tex]: This is the linear term with a coefficient of 34.
- [tex]\( -48 \)[/tex]: This is the constant term.
3. Combining the Terms:
- To form the polynomial [tex]\( V \)[/tex], combine all these terms:
[tex]\[ V = x^3 + 13x^2 + 34x - 48 \][/tex]
So, the polynomial expression is:
[tex]\[ V = x^3 + 13x^2 + 34x - 48 \][/tex]
This expresses [tex]\( V \)[/tex] in terms of [tex]\( x \)[/tex] as a single polynomial.
1. Understand the Expression:
- We are given a polynomial in terms of [tex]\( x \)[/tex].
- The polynomial is [tex]\( V = x^3 + 13x^2 + 34x - 48 \)[/tex].
2. Components of the Polynomial:
- The polynomial has four terms:
- [tex]\( x^3 \)[/tex]: This is the cubic term.
- [tex]\( 13x^2 \)[/tex]: This is the quadratic term with a coefficient of 13.
- [tex]\( 34x \)[/tex]: This is the linear term with a coefficient of 34.
- [tex]\( -48 \)[/tex]: This is the constant term.
3. Combining the Terms:
- To form the polynomial [tex]\( V \)[/tex], combine all these terms:
[tex]\[ V = x^3 + 13x^2 + 34x - 48 \][/tex]
So, the polynomial expression is:
[tex]\[ V = x^3 + 13x^2 + 34x - 48 \][/tex]
This expresses [tex]\( V \)[/tex] in terms of [tex]\( x \)[/tex] as a single polynomial.
