The expression ( 9n \times 10(6n) ) can be simplified by first multiplying the constants and then the variables. This gives us ( 90n \times 6n = 540n^2 ). Therefore, the simplified form of the expression is ( 540n^2 ).
The expression equivalent to (53 \times 32) can be simplified by performing the multiplication. Calculating it gives (53 \times 32 = 1696). Therefore, the expression equivalent to (53 \times 32) is simply (1696).
To simplify the expression ( 8(2k + 5) ), distribute the 8 to both terms inside the parentheses. This gives you ( 8 \times 2k + 8 \times 5 ), which simplifies to ( 16k + 40 ). Thus, the simplified expression is ( 16k + 40 ).
The expression (3a \times 2b) can be simplified by multiplying the coefficients and the variables separately. The coefficients 3 and 2 multiply to give 6, while the variables (a) and (b) remain as they are. Therefore, the simplified expression is (6ab).
-1?
The expression cannot be simplified.
The expression ( 9n \times 10(6n) ) can be simplified by first multiplying the constants and then the variables. This gives us ( 90n \times 6n = 540n^2 ). Therefore, the simplified form of the expression is ( 540n^2 ).
The expression (3a \times 2b) can be simplified by multiplying the coefficients and the variables separately. The coefficients 3 and 2 multiply to give 6, while the variables (a) and (b) remain as they are. Therefore, the simplified expression is (6ab).
-1?
6a plus 18b = 24
The expression (10 \times 10 \times 10 \times 10) can be simplified as (10^4). In standard form, this equals 10,000.
They are 4 terms of an expression that can be simplified to: 4 -15x^2
To simplify the expression (3 \times 6(w + 4) \times w), first multiply (3) and (6) to get (18). Then, distribute (w) inside the parentheses: (18(w + 4)w = 18(w^2 + 4w)). Thus, the simplified expression is (18w^2 + 72w).
-3
(5 × 7) ÷ 5 = 7
sq rt(49) xa4= 7a4
The expression 12m + 12n is equal to 12 times the sum of m and n. This expression cannot be simplified further unless there are like terms that can be combined. If m and n are like terms, then the expression can be further simplified by factoring out the common factor of 12 to get 12(m + n).