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
65 b plus 12 can be expressed as an algebraic expression: 65b + 12. This indicates that you have 65 times a variable ( b ) added to 12. If you want a numerical answer, you'll need to know the value of ( b ).
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