I think the questioner is looking for that this is an example of the identity property of multiplication.
Multiplication. It is simply repeated addition. 37 x 1 implies that 37 is being added once to zero. Thus, 37+0 = 37.
To further explain it, we could take any number and do the same. For example, say, 37 x 3. It implies that 37 is being added thrice to zero. Thus, 37+37+37+0=111.
37 multiplied by 86 is 3,182.
37 x 37 = 1,369
111 is not a prime number. You can multiply 3 x 37 and 1 x 111 to get 111.
The answer is 5 x 37.
The fact that 1 is the multiplicative identity.
37 = 1 x 37, 37 x 1
37 x 1
With whole numbers 37 x 1 = 37
1 x 851, 23 x 37 = 851
1 x 111, 3 x 37.
x = ab x = 21*37 x = 777
To find what times something equals 37, you can express it as an equation: ( x \times y = 37 ). Here, ( x ) is the number you are looking for, and ( y ) is any number that, when multiplied by ( x ), gives 37. For example, if ( y = 1 ), then ( x = 37 ); if ( y = 37 ), then ( x = 1 ); and if ( y = 37/2 ), then ( x = 2 ). Thus, there are infinitely many pairs of numbers that can satisfy this equation.
To find the multiplication problem that equals 74, we need to factorize 74 into its prime factors, which are 2 and 37. Therefore, the multiplication problem that equals 74 is 2 x 37.
No.
Transitive property: If 8 equals x and x equals y, then 8 equals y.
transitive property
To find what else times something equals 37, we can express it as ( x \times y = 37 ). Here, ( x ) and ( y ) can be any pair of factors of 37. Since 37 is a prime number, its factors are 1 and 37, which means ( 1 \times 37 = 37 ) and ( 37 \times 1 = 37 ). Additionally, any number multiplied by 37 and divided by that number will also yield 37 (e.g., ( 37 \times 1 = 37 )).