The algebraic expression for x times x is x2 ( x squared).
The patterns and properties to compute mentally 120 times 30 is the numbers 12 and 3 plus the two 0. Multiply 12 by 3 (36) and add the two 0 (3600).
Times, x, and multiply
The expression (2 \times 3 \times 5) equals (30). To break it down, first multiply (2) by (3) to get (6), and then multiply (6) by (5) to arrive at the final result of (30).
Multiply 3 times 25 mentally (the answer is 75), and then adding three zeroes will give the total of 75,000.
Ooop
It means: 1/10 times 3.7 = 0.37
It means to replace a mathematical expression by a simpler one. For example, if x = 2 times 5 + 3, you can multiply 2 times 5 to obtain x = 10 + 3. Doing the addition will simplify the expression even further.It means to replace a mathematical expression by a simpler one. For example, if x = 2 times 5 + 3, you can multiply 2 times 5 to obtain x = 10 + 3. Doing the addition will simplify the expression even further.It means to replace a mathematical expression by a simpler one. For example, if x = 2 times 5 + 3, you can multiply 2 times 5 to obtain x = 10 + 3. Doing the addition will simplify the expression even further.It means to replace a mathematical expression by a simpler one. For example, if x = 2 times 5 + 3, you can multiply 2 times 5 to obtain x = 10 + 3. Doing the addition will simplify the expression even further.
The algebraic expression for x times x is x2 ( x squared).
(40+200)+(5+80)
The patterns and properties to compute mentally 120 times 30 is the numbers 12 and 3 plus the two 0. Multiply 12 by 3 (36) and add the two 0 (3600).
Times, x, and multiply
The expression (2 \times 3 \times 5) equals (30). To break it down, first multiply (2) by (3) to get (6), and then multiply (6) by (5) to arrive at the final result of (30).
44n is the same thing as 44 * n. By the way "*" means "times/multiply".
Multiply 3 times 25 mentally (the answer is 75), and then adding three zeroes will give the total of 75,000.
The expression (3t \times 3t) can be simplified by multiplying the coefficients and the variable separately. First, multiply the coefficients: (3 \times 3 = 9). Then, multiply the variable (t) by itself: (t \times t = t^2). Therefore, the result is (9t^2).
Multiply 2 x 2 x 3 x 3