two positive integers have a product of 176. one integer is 5 less than the other integer. which equation…

two positive integers have a product of 176. one integer is 5 less than the other integer. which equation can be used to find the value of x, the greater integer?\n$x^{2}+5 = 176$\n$x(x + 5)=176$\n$x(x - 5)=176$\n$x^{2}-5 = 176$

two positive integers have a product of 176. one integer is 5 less than the other integer. which equation can be used to find the value of x, the greater integer?\n$x^{2}+5 = 176$\n$x(x + 5)=176$\n$x(x - 5)=176$\n$x^{2}-5 = 176$

Answer

Explanation:

Step1: Define the integers

Let the greater integer be $x$. The other integer is 5 less than $x$, so it is $x - 5$.

Step2: Set up the product - equation

The product of the two integers is 176. So we multiply the two integers together: $x(x - 5)=176$.

Answer:

$x(x - 5)=176$