On dividing 4,56,789 by certain number the quotient is 1,952 and remainder is 21 then find the number
Answers
Answer:
Step-by-step explanation:
we have,
dd=456789
q=1952
r=21
We need to find out the reqd. no. i. e.divisor (dr)
By relation,
dd=dr×q+r
=>456789=dr×1952+21
=>(456789-21)÷1952=dr
=>234=dr
Hence,the reqd. no. i.e. divisor (dr) is 234.
The number is 234.
Given,
dividend, D = 4,56,789
quotient, q = 1,952
remainder, r = 21
To Find,
divisor, d=?
Solution,
This problem could be solved using a very simple method.
We know that the relationship between the quotient (q), the remainder (r), the dividend (D), and the divisor (d) is given as follows:
D = d × q + r
We have been given the dividend, quotient, and remainder. Substitute the values in the above equation:
⇒ 456789 = 1952d + 21
⇒ 456789 - 21 = 1952d
⇒ 456768 = 1952d
⇒ d = 456768 ÷ 1952
⇒ d = 234
Hence, the required answer is 234
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