if x, y,z and w be the digit of a number beginning from the left, the number is
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The answer is given below :
Any four digit number is 1234.
Now, 1234
= 1×1000 + 2×100 + 3×10 + 4×1
The value of any digit at ones place is
(1×that digit),
The value of any digit at tens place is
(10×that digit),
The value of any digit at hundreds place is
(100×that digit) and
The value of any digit at thousands place is
(1000×that digit).
In this problem, the digits of the number from the left are x, y, z and w respectively.
So, x is at thousands place, y is at hundreds place, z is at tens place and w is at ones place.
Thus, the required number be
= (1000×x) + (100×y) + (10×z) + (1×w)
= (1000x + 100y + 10z + w) [Answer]
Thank you for your question.
Any four digit number is 1234.
Now, 1234
= 1×1000 + 2×100 + 3×10 + 4×1
The value of any digit at ones place is
(1×that digit),
The value of any digit at tens place is
(10×that digit),
The value of any digit at hundreds place is
(100×that digit) and
The value of any digit at thousands place is
(1000×that digit).
In this problem, the digits of the number from the left are x, y, z and w respectively.
So, x is at thousands place, y is at hundreds place, z is at tens place and w is at ones place.
Thus, the required number be
= (1000×x) + (100×y) + (10×z) + (1×w)
= (1000x + 100y + 10z + w) [Answer]
Thank you for your question.
Anonymous:
Pitch perfect man keep it up :)
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