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Subtitle
FR
Add a footer 2
How do we convert repeating,
non-terminating decimals?
Study the following examples.
FR
Add a footer 3
Example 1. Change 0. ๐Ÿ’ to fraction.
Step 1: Let n = 0. ๐Ÿ’
Step 2: Multiply both sides of the
equation in step 1 by 10.
We use 10 as the multiplier because
there is only one repeating digit. If
there are two repeating digits, we
shall use 100 as multiplier.
(n = 0. ๐Ÿ’) 10
10n = 4. ๐Ÿ’
Step 3: Subtract the equation in
step 1 from the equation in Step 2.
10n = 4. ๐Ÿ’
- n = 0. ๐Ÿ’
9n= 4
Divide both sides of the equation by
the coefficient of n.
๐Ÿ—๐’
๐Ÿ—
=
๐Ÿ’
๐Ÿ—
n =
๐Ÿ’
๐Ÿ—
FR
Add a footer 4
Example 2. Change 0.๐Ÿ๐Ÿ• to fraction.
Step 1: Let n = 0.27
Step 2: Multiply the equation in
step 1 by 100.
(n = 0.27)100
100n = 27 .27
Step 3: Subtract the equation in
step 1 from the equation in step 2.
100n = 27.27
- n = 0. 27
99n = 27
99๐‘›
99
=
27
99
n =
27
99
(9)
n =
๐Ÿ‘
๐Ÿ๐Ÿ

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Converting repeating , non terminating decimals

  • 2. FR Add a footer 2 How do we convert repeating, non-terminating decimals? Study the following examples.
  • 3. FR Add a footer 3 Example 1. Change 0. ๐Ÿ’ to fraction. Step 1: Let n = 0. ๐Ÿ’ Step 2: Multiply both sides of the equation in step 1 by 10. We use 10 as the multiplier because there is only one repeating digit. If there are two repeating digits, we shall use 100 as multiplier. (n = 0. ๐Ÿ’) 10 10n = 4. ๐Ÿ’ Step 3: Subtract the equation in step 1 from the equation in Step 2. 10n = 4. ๐Ÿ’ - n = 0. ๐Ÿ’ 9n= 4 Divide both sides of the equation by the coefficient of n. ๐Ÿ—๐’ ๐Ÿ— = ๐Ÿ’ ๐Ÿ— n = ๐Ÿ’ ๐Ÿ—
  • 4. FR Add a footer 4 Example 2. Change 0.๐Ÿ๐Ÿ• to fraction. Step 1: Let n = 0.27 Step 2: Multiply the equation in step 1 by 100. (n = 0.27)100 100n = 27 .27 Step 3: Subtract the equation in step 1 from the equation in step 2. 100n = 27.27 - n = 0. 27 99n = 27 99๐‘› 99 = 27 99 n = 27 99 (9) n = ๐Ÿ‘ ๐Ÿ๐Ÿ