Question

The product of two consecutive integers is 342. Which quadratic equation can be used to find x, the greater number? x2 1 = 342 x2 â’ 1 = 342 x2 â’ x 342 = 0 x2 â’ x â’ 342 = 0.

Answer 1

Answer:

I'm have trouble understanding the answer options.    The quadratic equation is x^2 + x = 342

Step-by-step explanation:

Let x be the first integer, so (x+1) becomes the second.  Their product is 342:

(x)(x+1) = 342

x^2 + x = 342

[The consecutive integers are 18 and 19, or -18 and -19]

Answer 2

The quadratic equation is x² + x = 342.

What are integers and examples?

An integer is a positive, negative, or zero integers (not a fraction). Examples of integers are -5, 1, 5, 8, 97, and 3,043. Examples of non-integers are: -1.43, 1 3/4, 3.14 ,. 09 and 5,643.1. Integers include positive numbers, negative numbers, and zeros.

Integermeans whole or undamaged in Latin. That is, integers do not contain fractions or decimals. In this article, learn more about integers, integer definitions, and integer properties. Integer contains all integers and negative numbers. That is, including a negative number along with an integer from a set of integers.

Let x be the first integer, so (x+1) becomes the second.  Their product is 342:

(x)(x+1) = 342

x² + x = 342

[The consecutive integers are 18 and 19, or -18 and -19].

Learn more about Integers here: https://brainly.com/question/17695139

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