One way is: (4-1)*(6+2) = 24
some times
Multiplication is a mathematical operation that involves combining groups of numbers to find a total, while "times" is a term used to denote the operation of multiplication. In mathematical expressions, "times" is often represented by the symbol "x" or an asterisk (*). Essentially, multiplication and "times" refer to the same mathematical concept of repeated addition.
70 multiplied by 4 equals 280. This can be calculated by adding 70 four times, or by using the multiplication operation to find the product of 70 and 4. Multiplication is a mathematical operation that combines two numbers to find their total value. In this case, 70 times 4 results in 280.
2 multiplied by 365 equals 730. Multiplication is a mathematical operation that involves repeated addition. In this case, we are multiplying 2 by 365, which means adding 2 to itself 365 times. The result is the product of the two numbers, which is 730.
45 multiplied by 15 is equal to 675. This can be calculated by multiplying the two numbers together, resulting in the product. Multiplication is a mathematical operation that combines two numbers to find their total value. In this case, 45 times 15 equals 675.
5 times 7 equals 35. In arithmetic, multiplication is a mathematical operation that represents repeated addition. When you multiply 5 by 7, you are essentially adding 5 seven times, resulting in a total of 35.
11 times 7
Three times twenty equals sixty. This can be calculated by multiplying the two numbers together: 3 x 20 = 60. In mathematical terms, this is a basic multiplication operation where the multiplicand (3) is multiplied by the multiplier (20) to give the product (60).
8 times 5 equals 40. This is calculated by multiplying the two numbers together. In mathematical terms, it can be expressed as 8 × 5 = 40.
2400000 times 20000 is a mathematical operation, not a rule.
The answer for this simple sum is only 1089 x 12 = 108
"To the n power," often written as ( a^n ), refers to the mathematical operation of exponentiation, where ( a ) is the base and ( n ) is the exponent. This operation means multiplying the base ( a ) by itself ( n ) times. For example, ( 2^3 ) equals ( 2 \times 2 \times 2 = 8 ). If ( n ) is zero, any non-zero base raised to the power of zero equals one (( a^0 = 1 )).