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Q.The difference of two numbers is 642. When the greater number is divided by the smaller number, the quotient is 8 and the remainder is 19. Find the remaining numbers.
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Answers
Answered by
6
Dividend is greater than Divisor by 642.
Therfore , let,
Dividend = x + 642.
Divisor = x
Quotient = 8
Remainder = 19.
We know that, Dividend = Divisor × Quotient + Remainder.
Therefore, x+642 + X.8 + 19.
X + 642 = 8X + 19.
642 - 19 = 8X - X
7X = 623
X = 623/7
X = 89.
Therefore, Divisor = 89
Dividend = X+642=731.
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sworna1983:
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Answered by
15
#RAM RAM ji ❤ ^_^
ĀNSWĒR ⏬⏬
let those two number be x and y
let x will be the greato Number
so according to question ➡
The difference of two Numbers is 642.
So,
x-y =642
so , x= 642 +y ( equation 1 )
also, according to question x will be greater number as 642
so, according to given condition on dividing x÷y quotient is 8 and remainder is 19
so , we can say that (y×8)+19=x
8y=x-19
Now ,
from equation 1
8y =642 +y-19
8y -y = 623
7y =623
y= 723 /7
so,y= 89
NOw,
by using equation 1
we get ,
x=642 +89
x=731
So , remaining Numbers are 731 and 89
THANKS ✌☺
#NAVI ❤ HARYANVI ♠
ĀNSWĒR ⏬⏬
let those two number be x and y
let x will be the greato Number
so according to question ➡
The difference of two Numbers is 642.
So,
x-y =642
so , x= 642 +y ( equation 1 )
also, according to question x will be greater number as 642
so, according to given condition on dividing x÷y quotient is 8 and remainder is 19
so , we can say that (y×8)+19=x
8y=x-19
Now ,
from equation 1
8y =642 +y-19
8y -y = 623
7y =623
y= 723 /7
so,y= 89
NOw,
by using equation 1
we get ,
x=642 +89
x=731
So , remaining Numbers are 731 and 89
THANKS ✌☺
#NAVI ❤ HARYANVI ♠
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