Question

Explain how to create an equation with infinitely many solutions.

Answer 1

Answer:

real answer Sample Response: "You can start with any statement in the form a = a. Then add the same variable term to both sides, and add the same constant term to both sides. Combine like terms on each side."

Step-by-step explanation:

Answer 2

Answer:

Start with a general equation of the form $p=p$ and then add or subtract same value from both the sides of the equation. You will get the desired equation with infinitely many solution. Here, $p$ stands for any variable value.

Step-by-step explanation:

It is asked to create an equation with infinitely many solutions.

Let's start with any equation in which, left and right hand sides are same.

Let the equation be,

$3x=3x$

Now, add or subtract a unique value on or from the both sides of the equation. Suppose, you are subtracting 6 from both sides of the equation.

Now, the equation will be,

$3x-6=3x-6$

The above equation can also be written as,

$-6=-6$

which is true for every value of $x$.

So, the above the equation $3x-6=3x-6$ has infinitely many solutions as it is true for every value of $x$.

This way, you can create an equation containing infinitely many solutions.

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https://brainly.com/question/23397657?referrer=searchResults