Question

A trinomial with a leading coefficient of 333 and a constant term of -5−5minus, 5 Choose 1 answer: Choose 1 answer: (Choice A) A 3m^2-53m 2 −53, m, squared, minus, 5 (Choice B) B 3m^2-5m+13m 2 −5m+13, m, squared, minus, 5, m, plus, 1 (Choice C) C -5m^2+4m+3−5m 2 +4m+3minus, 5, m, squared, plus, 4, m, plus, 3 (Choice D) D 3m^2+m-53m 2 +m−5

Answer 1

`3m^2+m-5`

Explanation:

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Answer 2

D)

`3 {m}^(2) + m - 5`

Explanation:

We supposed to choose among the options, a polynomial that has a leading coefficient of 3 and a constant term of -5.

A quadratic trinomial is of the form:

`a {x}^(2) + bx + c`

The leading coefficient is 'a'

The constant term is 'b'

The fourth choice among the options is

`3 {m}^(2) + m - 5`

From the given options, choice D is the correct answer.