Express 0.23 (3bar) in p/q form
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Answered by
200
hello friend
here is the answer of ur question:
0.23 bar
let x = 0.2333...
multiply by 10 we get
10x = 2.333....
x= 0.2333....
by subtracting we get,
10x - x = 2.333... - 0.2333...
9x = 2.1
divide by 9
x= 2.1/9
to remove decimal add zero in denominator we get
21/90
hope it helps...!!
here is the answer of ur question:
0.23 bar
let x = 0.2333...
multiply by 10 we get
10x = 2.333....
x= 0.2333....
by subtracting we get,
10x - x = 2.333... - 0.2333...
9x = 2.1
divide by 9
x= 2.1/9
to remove decimal add zero in denominator we get
21/90
hope it helps...!!
armaanmalik285:
please mark it as brainliest answer..!!
Answered by
53
Hellooo..
So we need to express 0.2333... in p by q form...
Lets take x = 0.2333... -------- eqn 1
The number of numbers repeated is 1...
So lets multiple eqn 1 with 10...( as one number is repeated, we add one zero )
So, 10x = 2.333... -------- eqn 2
Now lets subtract eqn 1 from 2
10x = 2.3333...
x = 0.2333...
________________
9x = 2.100....
=> x = 2.1 / 9
=> x = 2.1 × 10 / 9 × 10 ( we mulitply with 10 inorder to remove the decimal )
=> x = 21 / 90
Hope it helps ....
And here CutieBarbie :)
So we need to express 0.2333... in p by q form...
Lets take x = 0.2333... -------- eqn 1
The number of numbers repeated is 1...
So lets multiple eqn 1 with 10...( as one number is repeated, we add one zero )
So, 10x = 2.333... -------- eqn 2
Now lets subtract eqn 1 from 2
10x = 2.3333...
x = 0.2333...
________________
9x = 2.100....
=> x = 2.1 / 9
=> x = 2.1 × 10 / 9 × 10 ( we mulitply with 10 inorder to remove the decimal )
=> x = 21 / 90
Hope it helps ....
And here CutieBarbie :)
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