solve question no.1,2
chapter name: playing with numbers
formula : (10a+b)
plz .
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Answered by
2
Let the unit digit be x and ten digit is y.
Then the number is 10y + x. This number is 6 times of unit digit.
Hence 10y + x = 6x
10y- 5x = 0 -------(1)
Sum of the digits is 9
y +x = 9 ------------(2)
Solving (1) & (2) we will get x = 6 & y= 3
Then the number is 36.
Verify:
Sum of the digits = 6+3= 9
The number 36 is 6 times of unit digit i. e. 6x 6= 36.
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Answered by
6
Let the tens number be x and y be units digit
1.Given x + y = 9 ———>(1)
10x + y = 6y
=> 10x = 5y
=> x = 5y/10=y/2
Putting this value in eq. 1,
y/2 + y = 9
=>y/2 + 2y/2 = 9
=>3y = 18
=>y = 6.
=>x = 3.
Therefore,
No. is 36.
2.Given,
x + y = 7. ———>(1)
=>x = 7-y
Original number = 10x + y
New no. = 10y + x
Given,
10y + x +3 = 4(10x + y)
=>10y + x + 3 - 40x - 4y = 0
=>6y - 39x + 3= 0
=>2y - 13x = (-1) ———>(2)
(1) × 2 - (2)
After solving this,
x and y will be founded and
Original number will be founded.
Hope this will help you.
If you like my answer
Please mark it as brainliest
And
Be my follower if possible.
1.Given x + y = 9 ———>(1)
10x + y = 6y
=> 10x = 5y
=> x = 5y/10=y/2
Putting this value in eq. 1,
y/2 + y = 9
=>y/2 + 2y/2 = 9
=>3y = 18
=>y = 6.
=>x = 3.
Therefore,
No. is 36.
2.Given,
x + y = 7. ———>(1)
=>x = 7-y
Original number = 10x + y
New no. = 10y + x
Given,
10y + x +3 = 4(10x + y)
=>10y + x + 3 - 40x - 4y = 0
=>6y - 39x + 3= 0
=>2y - 13x = (-1) ———>(2)
(1) × 2 - (2)
After solving this,
x and y will be founded and
Original number will be founded.
Hope this will help you.
If you like my answer
Please mark it as brainliest
And
Be my follower if possible.
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