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Phoenix [80]
3 years ago
10

Write 9/11 as a decimal using long division will mark brainest these are so confusing​

Mathematics
1 answer:
Mrac [35]3 years ago
6 0

Answer:

0.81 (repeated 81) (On paper, raw a straight line above the 8 and 1)

Step-by-step explanation:

To divide by long division to get a decimal number, you divide normally. For the decimals after "9", add some 0's. Follow the long division process, which you remember with DMS↓. (Divide, multiply, subtract, down).

This is the set up:

11 ∫9.0000

<u>Here are the first few steps:</u>

Divide: (11 goes into 9 "0" times. Write "0" in the answer place directly above the "9").

    0.

11 ∫9.0000

Multiply the last used digit in answer by 11. (0 X 11 = 0. Write the answer under "9").

    0.

11 ∫9.0000

    0

Subtract under the original division question. (9 - 0 = 9)

    0.

11 ∫9.0000

 -  <u>0</u>

    9

Down ↓. Bring down the next digit from the question.

    0.

11 ∫9.0000

 -  <u>0 </u>↓

    9 0

Now start the process again.

Divide. (Divide 11 by 90. It goes in 8 times with remainders. Write "8" in the answer.)

    0.8

11 ∫9.0000

 -  <u>0 </u>↓

    9 0

Multiply. (Multiply 8 and 11, write the product under 90.)

    0.8

11 ∫9.0000

 -  <u>0 </u>↓

    9 0

    8 8

Multiply. (Subtract 88 from 90.)

    0.8

11 ∫9.0000

 -  <u>0 </u>↓

    9 0

 -  <u>8 8</u>

        2

Repeat the process until you end up subtracting 0s, or until you get repeating decimals.

The final looks like this:

    0.8 181     Decimal is going to repeat.

11 ∫9.0000

 -  <u>0 </u>↓

    9 0

 -  <u>8 8 </u>↓

        2 0

     -   <u>1 1 </u>↓

           9 0

       -  <u> 8 8 </u>↓

               2 0

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Step-by-step explanation:

Remembering the formula for the area of a triangle which is A=\frac12bh. One can then tackle the question by doing the following:

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