Consider the expression 4n3 + 3n2 + 2n + 1. What is the coefficient of n2?

Question

asked May 11, 2018 229k views

2 Answers

Generalhenry · Answer 1 · 2018-05-15T19:59:10+0000

Answer:

The coefficient of n² is 3

Explanation:

Given:
4n^3+3n^2+2n+1

We are given an expression. We need to find the coefficient of n².

Coefficient is a constant number front of variable (n²)

$\text{Coefficient of }n^3\rightarrow 4$

$\text{Coefficient of }n^2\rightarrow 3$

$\text{Coefficient of }n\rightarrow 2$

1 is constant term of the expression.

A number front of n² is 3.

Hence, The coefficient of n² is 3