Finish the equation so that it has an infinite amount of solutions. 9(2x+7)-5= ?

Answer 1

In order to have an infinite amount of solutions, we must obtain an equation that simplifies to a statement that is always true.

Starting with the equation 9(2x+7) - 5 = ?, we can simplify it by distributing the 9:

18x + 63 - 5 = ?

Combining like terms, we have:

18x + 58 = ?

To have an infinite amount of solutions, we can subtract 18x from both sides of the equation:

18x - 18x + 58 = -18x + ?

This simplifies to:

58 = -18x + ?

Since the right side of the equation is not dependent on x, any value of x will satisfy the equation. Therefore, 9(2x+7) - 5 has an infinite amount of solutions.

Answer 2

Finish the equation please

Answer 3

My apologies for the confusion. To create an equation with an infinite amount of solutions, we need to eliminate variables and ending up with a statement that is always true. We can manipulate the equation provided as follows:

9(2x + 7) - 5 = 9(2x) + 9(7) - 5 = 18x + 63 - 5 = 18x + 58

To have an infinite amount of solutions, we can subtract 18x from both sides of the equation:

18x - 18x + 58 = -18x + 58 = 0

By replacing the question mark "?" with "0," we obtain the equation 9(2x + 7) - 5 = 0, which has an infinite amount of solutions.