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Published byBlake Lynch Modified over 4 years ago

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Equations: Repeating Decimals as Rational #s Honors Math – Grade 7

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To rename a repeating decimal that has digits that do not begin repeating immediately after the decimal point. 2.Multiply both sides by a power of 10 to move the decimal point immediately to the left of the repeating digits. 4.Subtract the simplified equation from Step 2 from the simplified equation in Step 3. 5. Solve for x.

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To rename a repeating decimal that has digits that do not begin repeating immediately after the decimal point. 2.Multiply both sides by a power of 10 to move the decimal point immediately to the left of the repeating digits. 4.Subtract the simplified equation from Step 2 from the simplified equation in Step 3. 5. Solve for x.

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To rename a repeating decimal that has digits that do not begin repeating immediately after the decimal point. 2.Multiply both sides by a power of 10 to move the decimal point immediately to the left of the repeating digits. 4.Subtract the simplified equation from Step 2 from the simplified equation in Step 3. 5. Solve for x.

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To rename a repeating decimal that has digits that do not begin repeating immediately after the decimal point. 2.Multiply both sides by a power of 10 to move the decimal point immediately to the left of the repeating digits. 4.Subtract the simplified equation from Step 2 from the simplified equation in Step 3. 5. Solve for x.

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To rename a repeating decimal that has digits that do not begin repeating immediately after the decimal point. 2.Multiply both sides by a power of 10 to move the decimal point immediately to the left of the repeating digits. 4.Subtract the simplified equation from Step 2 from the simplified equation in Step 3. 5. Solve for x.

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* Collect the like terms 1. 2a + 4 + 3 = 2a + 7 2. 8x -2x + 9 = 6x + 9 3. 7z – 8 + 2 – 5z = 2z - 6.

* Collect the like terms 1. 2a + 4 + 3 = 2a + 7 2. 8x -2x + 9 = 6x + 9 3. 7z – 8 + 2 – 5z = 2z - 6.

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