express 0.67 in the form of p/q .
(bar is on 7)
Answers
Answered by
62
let x = 0.677777 -(I)
10x = 6.777777 -(ii)
100x = 67.77777 - (III)
subtracting equation lI from Ill
100x-10x = 67.77777-6.77777
90x = 61
x = 61/90
I hope it will help u
10x = 6.777777 -(ii)
100x = 67.77777 - (III)
subtracting equation lI from Ill
100x-10x = 67.77777-6.77777
90x = 61
x = 61/90
I hope it will help u
Answered by
5
CONCEPT:
If a decimal which have bar on a number that number will continue in decimal as infinite number.
GIVEN:
0.67 is given
also the information 7 has bar is given
FIND:
we want to find the fractional form(p/q form) of 0.67
SOLUTION:
let x =0.67
as there is a bar on 7 ,7 will continue to infinity
so x=0.677777
lets try to multiply it with 10 and 100
10x = 6.777777.........(1)
let it be equation 1
100x = 67.77777...............(2)
let it be equation 2
equation 2- equation 1 ⇒
100x-10x = 67.77777-6.77777
90x = 61
x = 61/90
so the fractional form (p/q form) of 0.67(7 has bar) is 61/90.
#SPJ2
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