To evaluate the expression ( 200 - 53 + 2(32 - 1)^2 ), first simplify inside the parentheses: ( 32 - 1 = 31 ). Then calculate ( (31)^2 = 961 ), and multiply by 2 to get ( 2 \times 961 = 1922 ). Now substitute back: ( 200 - 53 + 1922 = 200 - 53 + 1922 = 147 + 1922 = 2069 ). Thus, the value of the expression is ( 2069 ).
The value of the expression 12(-2) is calculated by multiplying 12 by -2. This results in -24. Therefore, the value of the expression is -24.
an expression
To evaluate the expression (12 + 18 \div 6 - 2), we follow the order of operations (PEMDAS/BODMAS). First, divide (18) by (6) to get (3). Then, the expression simplifies to (12 + 3 - 2). Finally, calculating this gives (12 + 3 = 15) and (15 - 2 = 13). So, the value of the expression is (13).
the value of the exponent n1
To solve the expression (-25 + 50 - 30(-12)), first calculate (30 \times -12), which equals (-360). Then, the expression becomes (-25 + 50 + 360). Adding these values together gives (425). Therefore, the final value is (425).
That will depend on the plus or minus value of 12 which has not been given.
It is 6a + 12, an expression which cannot be evaluated without the value of a.
Negative 12 minus 3 plus 9 is equal to -6
An expression cannot be solved: only an equation or inequality has solutions.
The value of the expression 12(-2) is calculated by multiplying 12 by -2. This results in -24. Therefore, the value of the expression is -24.
12 + 200 = 212
an expression
To evaluate the expression (12 + 18 \div 6 - 2), we follow the order of operations (PEMDAS/BODMAS). First, divide (18) by (6) to get (3). Then, the expression simplifies to (12 + 3 - 2). Finally, calculating this gives (12 + 3 = 15) and (15 - 2 = 13). So, the value of the expression is (13).
An equivalent expression.
3m + 12
the value of the exponent n1
-13 Plug 5 in and multiply it by -5 which equals -25 12 - 25 = -13