Answer :
It's actually PEMDAS. P is for parenthesis. E is for exponents. M is for multiplication. D is for division. A is for Addition. S is for subtraction.
Here's an example that includes all of these:
(6-2)²x4/2+6-4
P first.
(6-2) = 4
(4)²x4/2+6-4
Now E.
(4)² = 16
16x4/2+6-4
Then M.
16x4 = 64
64/2+6-4
Next is D.
64/2 = 32
32+6-4
Now A.
32+6 = 38
38-4
And finally, S.
38-4 = 34.
I hope this helped
Here's an example that includes all of these:
(6-2)²x4/2+6-4
P first.
(6-2) = 4
(4)²x4/2+6-4
Now E.
(4)² = 16
16x4/2+6-4
Then M.
16x4 = 64
64/2+6-4
Next is D.
64/2 = 32
32+6-4
Now A.
32+6 = 38
38-4
And finally, S.
38-4 = 34.
I hope this helped
*Correction: It's PEMDAS, not PAMDAS*
P of PEMDAS = Parenthesis
E of PEMDAS = Exponent
M of PEMDAS = Multiplication
D of PEMDAS = Division
A of PEMDAS = Addition
S of PEMDAS = Subtraction
PEMDAS is to remember the precedence of the mathematical operations given above. In other words, what operation to perform first can be remembered by using PEMDAS.
Example:
3 + 4*2
As M (multiplication) comes before A (addition) in PEMDAS, therefore, first solve for multiplication of 4 and 2 and then add the resultant of 4*2 in 3:
3 + 8 (as 4*2 = 8) <--- Multiplication (M)
11 (as 3+8 is 11) <--- Addition (A)
Likewise use PEMDAS for complex expressions like (3+5)*2/3+7 by applying the precedence mentioned above.