Math, asked by mahato4697, 1 year ago

A number when divided by 899 gives a remainder 62

Answers

Answered by Anonymous
2
Let dividend be x
So, no. =(899×x) +62
Answered by akshita4595
0

Answer: Any value of x that can be expressed in form 899q + 62, where q is an integer, will give a remainder of 62 when divided by 899.

Let's call the number we're trying to find "x".

If x is divided by 899 and leaves a remainder of 62, we can write this as:

                         x = 899q + 62

where q is the quotient (the result of the division).

We don't know what x is, but we can see that it can be expressed in terms of 899 and 62.

Now, we could try different values of q to see if we can find an integer value of x that satisfies this equation.

However, we can also simplify the equation by recognizing that any value of q will work, as long as it is an integer.

To see why note that adding or subtracting 899 from x will not change the remainder when x is divided by 899 since the remainder is determined by the difference between x and a multiple of 899.

For example, suppose we have a value of x that satisfies the equation above and let's say q = 1. Then:

                           x = 899(1) + 62 = 961

961 divided by 899 gives a remainder of 62, which is what we wanted.

However, we could also choose a different value of q, such as q = 2:

                           x = 899(2) + 62 = 1760

1760 divided by 899 also gives a remainder of 62.

Therefore, any value of x that can be expressed in form 899q + 62, where q is an integer, will give a remainder of 62 when divided by 899.

Learn more about Numbers here

https://brainly.in/question/140221

Learn more about the remainder here

https://brainly.in/question/54083701

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