Question

Write all multiples of 37 between 100 and 250

Answer 1

Answer:

The multiples of 37 between 100 and 250 are:

111

148

185

222

Step-by-step explanation:

To find the multiples of 37, we can start from 37 and add 37 repeatedly until we reach the upper limit of 250. Alternatively, we can use a formula to generate the multiples of 37:

Let,

n is the nth multiple of 37

m is the multiple of 37

m = 37 * n

To find the first multiple of 37 that is greater than or equal to 100, we can solve for n:

37 * n >= 100

n >= 100 / 37

n >= 2.7

Since n has to be an integer, we can round up 2.7 to 3. So the first multiple of 37 that is greater than or equal to 100 is 37 * 3 = 111.

To find the last multiple of 37 that is less than or equal to 250, we can solve for n:

37 * n <= 250

n <= 250 / 37

n <= 6.8

Since n has to be an integer, we can round down 6.8 to 6. So the last multiple of 37 that is less than or equal to 250 is 37 * 6 = 222.

To find the other multiples of 37 between 111 and 222, we can simply add 37 to 111 and subtract 37 from 222 until we reach the middle. This gives us 148 and 185 as the other multiples of 37 between 100 and 250.

Answer 2

Answer:

All multiples of 37 between 100 and 250 are 111, 148, 185, 222.

Step-by-step explanation:

Here given number is 37.

We want to find all multiples of 37 between 100 and 250.

All multiples of 37 are 37, 74, 111, 148, 185, 222, 259, 296, 333, 370 and so on.

Therefore,all multiples of 37 between 100 and 250 are 111, 148, 185, 222.

Extra information about multiple:

In mathematics, a multiple is the product of any quantity and an integer.In other words, for quantities a and b, b can be said to be a multiple of a if b = na for some integer n, called the multiplier. If a is not zero, this is equivalent to saying that b/a is an integer.

If a and b are both integers and b is a multiple of a, then a is called a divisor of b. It is also said that a divides b. When a and b are not integers, mathematicians generally prefer to use integer multiples for clarity. In fact, several other types of products are used; For example, a polynomial p is a multiple of another polynomial q if there is a third polynomial r such that p = qr.

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