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You have to consider the possibility that the expression within the absolute sign bars is positive, or that it is negative.

A simple example:

| x + 3 | = 10

If x + 3 is positive:

x + 3 = 10
x = 7

If x + 3 is negative:

x + 3 = -10
x = -13

You have to consider the possibility that the expression within the absolute sign bars is positive, or that it is negative.

A simple example:

| x + 3 | = 10

If x + 3 is positive:

x + 3 = 10
x = 7

If x + 3 is negative:

x + 3 = -10
x = -13

You have to consider the possibility that the expression within the absolute sign bars is positive, or that it is negative.

A simple example:

| x + 3 | = 10

If x + 3 is positive:

x + 3 = 10
x = 7

If x + 3 is negative:

x + 3 = -10
x = -13

You have to consider the possibility that the expression within the absolute sign bars is positive, or that it is negative.

A simple example:

| x + 3 | = 10

If x + 3 is positive:

x + 3 = 10
x = 7

If x + 3 is negative:

x + 3 = -10
x = -13

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Wiki User

14y ago

You have to consider the possibility that the expression within the absolute sign bars is positive, or that it is negative.

A simple example:

| x + 3 | = 10

If x + 3 is positive:

x + 3 = 10
x = 7

If x + 3 is negative:

x + 3 = -10
x = -13

This answer is:
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Q: When solving an absolute value equality there are two unique equations you set up to solve the initial problem-What are the two unique equations?
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