Question

A trinomial with a leading coefficient of 333 and a constant term of -5−5 what is an equation

Answer 1

Given:

Leading coefficient of a trinomial = 3

Constant term = $-5$

To find:

The equation of trinomial.

Solution:

If an expression contains three terms, then it is known as trinomial.

The general form of a trinomial which contains leading term and a constant is:

$ax^2+bx+c$

Where, a,b,c are real non-zero numbers. Here, a is the leading coefficient and c is the constant.

Putting a=3 and c=-5, we get

$3x^2+bx+(-5)$

$3x^2+bx-5$

Therefore, the required trinomial is  $3x^2+bx-5$, where b is a non zero real number.