There are infinitely many numbers that can multiply to give 60, since any number ( x ) can satisfy the equation ( x \times \frac{60}{x} = 60 ). For example, ( 1 \times 60 ), ( 2 \times 30 ), ( 3 \times 20 ), and ( 4 \times 15 ) are all pairs of numbers that multiply to 60. Additionally, negative numbers also work, such as ( -1 \times -60 ). Therefore, the possibilities are endless.
There are no two numbers, both in the 8 and 3 times table, that add to 60.There are no two numbers, both in the 8 and 3 times table, that add to 60.There are no two numbers, both in the 8 and 3 times table, that add to 60.There are no two numbers, both in the 8 and 3 times table, that add to 60.
There are 2 prime numbers from 60 to 70:61 and 67
The sum of the counting numbers from 1 to 60 can be calculated using the formula for the sum of an arithmetic series: ( S_n = \frac{n}{2} \times (a + l) ), where ( n ) is the number of terms, ( a ) is the first term, and ( l ) is the last term. Here, ( n = 60 ), ( a = 1 ), and ( l = 60 ). Plugging in these values, the sum ( S_{60} = \frac{60}{2} \times (1 + 60) = 30 \times 61 = 1860 ). Therefore, the sum of the counting numbers from 1 to 60 is 1860.
For integers, 55 to 64
Exactly 60 times
There are no two numbers, both in the 8 and 3 times table, that add to 60.There are no two numbers, both in the 8 and 3 times table, that add to 60.There are no two numbers, both in the 8 and 3 times table, that add to 60.There are no two numbers, both in the 8 and 3 times table, that add to 60.
Three. The prime numbers (factors) of 60 are: 2,3,5
It goes: 60/6 = 10 times
how many times does 60 goes into 14
20 and 60
There are 2 prime numbers from 60 to 70:61 and 67
If the product of the two numbers is the sum times 24, then the product of the two numbers is 2400. 40 times 60 is 2400, and 40 plus 60 is 100. The two numbers are 40 and 60.
There are 30 whole numbers that are odd numbers less than 60 which are also positive. Otherwise, there are infinitely many of them.
For integers, 55 to 64
The sum of the counting numbers from 1 to 60 can be calculated using the formula for the sum of an arithmetic series: ( S_n = \frac{n}{2} \times (a + l) ), where ( n ) is the number of terms, ( a ) is the first term, and ( l ) is the last term. Here, ( n = 60 ), ( a = 1 ), and ( l = 60 ). Plugging in these values, the sum ( S_{60} = \frac{60}{2} \times (1 + 60) = 30 \times 61 = 1860 ). Therefore, the sum of the counting numbers from 1 to 60 is 1860.
Exactly 60 times
There are two prime numbers between 60 and 70.