kvhvf summer holiday homework maths solutionExpress 0.588 bar in the form of p by q
Answers
Answered by
1
hiii!!!
here's Ur answer...
given :- 0.588588588...
let x be = 0.588588588... -------(1)
multiplying both sides by 1000 as 3 numbers are repeating.
1000 × x = 1000 × 0.588588588...
1000x = 588.588588588... -------(2)
subtract equation (1) from equation (2)
1000x - x = 588.588588588... - 0.588588588...
999x = 588
x = 588/999
x = 196/333
hence, p/q form of 0.588588588... is 196/333
hope this helps..!!
here's Ur answer...
given :- 0.588588588...
let x be = 0.588588588... -------(1)
multiplying both sides by 1000 as 3 numbers are repeating.
1000 × x = 1000 × 0.588588588...
1000x = 588.588588588... -------(2)
subtract equation (1) from equation (2)
1000x - x = 588.588588588... - 0.588588588...
999x = 588
x = 588/999
x = 196/333
hence, p/q form of 0.588588588... is 196/333
hope this helps..!!
Answered by
1
Hey user, here is your answer...
___________________________________
Express 0.588588588... in the form of
Let x be equal to 0.588588....
Then,
(Multiplying as many powers of 10 as there is in the decimal point of 0.588588...below the bar)
=> 1000 x = 588.588588....
=> 1000 x = 588 + 0.588588...
=> 1000 x = 588 + x
=> 999 x = 588
=> x =
=> x =
Therefore, 0.588588... in the form of is .
___________________________________
Hope it helps.
Thanks for the question.
___________________________________
Express 0.588588588... in the form of
Let x be equal to 0.588588....
Then,
(Multiplying as many powers of 10 as there is in the decimal point of 0.588588...below the bar)
=> 1000 x = 588.588588....
=> 1000 x = 588 + 0.588588...
=> 1000 x = 588 + x
=> 999 x = 588
=> x =
=> x =
Therefore, 0.588588... in the form of is .
___________________________________
Hope it helps.
Thanks for the question.
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