Math, asked by vijaytumram, 19 days ago

4 Solve the given division problem using repeated subtraction.
a. 33÷11
b. 70÷14
c.56÷8
d. 48÷12

Answers

Answered by junaida8080
0

Answer:

a. 3

b. 5

c. 7

d. 4

Step-by-step explanation:

Repeated Subtraction is a method that subtracts the equal number of items from a group, also known as division. Using this method, the same number is subtracted repeatedly from another larger number until the remainder is zero, or smaller than the number being subtracted.

a. \frac{33}{11}

Subtract the numerator from the denominator repeatedly,

33-11=22

22-11=11

11-11=0

To get the remainder zero, we subtracted the number three times.

So the value of the division will be 3.

\frac{33}{11}=3

b. \frac{70}{14}

Subtract the numerator from the denominator repeatedly,

70-14=56\\56-14=42\\42-14=28\\28-14=14\\14-14=0

To get the remainder zero, we subtracted the number five times.

So, the value of the division will be 5.

\frac{70}{14}=5

c. \frac{56}{8}

Subtract the numerator from the denominator repeatedly,

56-8=48\\48-8=40\\40-8=32\\32-8=24\\24-8=16\\16-8=8\\8-8=0

To get the remainder zero, we subtracted the number seven times.

So, the value of the division will be 7.

\frac{56}{8}=7

d. \frac{48}{12}

Subtract the numerator from the denominator repeatedly,

48-12=36\\36-12=24\\24-12=12\\12-12=0

To get the remainder zero, we subtracted the number four times.

So, the value of the division will be 4.

\frac{48}{12}=4

Answered by gausia8080
0

Given,

We have to solve the given division problems by using repeated subtraction method.

  • Repeated Subtraction is a method that subtracts the equal number of items from a group, also known as division.
  • Using this method, the same number is subtracted repeatedly from another larger number until the remainder is zero, or smaller than the number being subtracted.

a) \frac{33}{11}

Subtract 11 from 33 repeatedly until we get zero

33-11=22

22-11=11

11-11=0

Therefore, to get the remainder zero, we have subtract the given number three times

b) \frac{70}{14}

Subtract 14 from 70 repeatedly until we get zero

70-14=56

56-14=42

42-14=28

28-14=14

14-14=0

Therefore, to get the remainder zero, we have subtract the given number five times

c) \frac{56}{8}

Subtract 8 from 56 repeatedly until we get zero

56-8=48

48-8=40

40-8=32

32-8=24

24-8=16

16-8=8

8-8=0

Therefore, to get the remainder zero, we have subtract the given number seven times

d) \frac{48}{12}

Subtract 12 from 48 repeatedly until we get zero

48-12=36

36-12=24

24-12=12

12-12=0

Therefore, to get the remainder zero, we have subtract the given number four times.

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