5+6(5)/6+9= 5+30/6+9=5+5+9=19 5{3[2+8(5+1)]}= 5{3[2+8(6)]}= 5{3[2+48]}=5{3[50]}=5{150}= 750 4(5)+8-3(9)/3+2= 20+8-27/3+2=20+8-9+2= 21 2[3x+2x(8y-7y)+6(3y-9)]= 2[3x+2x(8y-7y)+6(3y-9)=2[3x+2x(y)+6(3y-9)=2[3x+2xy+18y-54]=6x+4xy+36y-108 (6+9)+92+5(6)-5/10+5-9= 15+92+5(6)-5/10+5-9=15+81+5(6)-5/10+5-9=15+81+30-2+5-9=120 # Please (perentheses, bracket, braces, and other grouping symbols) # Excuse (exponents) # My (muliplication)
# Dear (division) # Aunt (addition) # Sally (subtraction) For multiplication and division, do whichever comes first from left to right first, and the same goes for addition and subtraction
parenthesis. For example, ( 4 + 5 ) - 2
The order of operations defines, in the absence of parentheses, the order in which binary operations in arithmetic (or algebra) may be carried out. If it were not used, most expressions with more than one kind of operation would have more than one answers. Alternatively, each expression would have to have a parentheses to indicate the Order of Operations and that would make expressions more difficult to read. eg 2+3*5 = 2+15 = 17 (following Order of Ops), but 2+3*5 = 5*5 = 25 (NOT following Order of Ops).
There is no order of operation for a single number. And even if there were a binary operator between the 3 and the 5, that would be only one operator and so the question of order would not arise.
55/5*2=22, order of operations
Solve the following by order of operations and explain your steps (10 x 5) + 25-10 / 2=
parenthesis. For example, ( 4 + 5 ) - 2
The order of operations defines, in the absence of parentheses, the order in which binary operations in arithmetic (or algebra) may be carried out. If it were not used, most expressions with more than one kind of operation would have more than one answers. Alternatively, each expression would have to have a parentheses to indicate the Order of Operations and that would make expressions more difficult to read. eg 2+3*5 = 2+15 = 17 (following Order of Ops), but 2+3*5 = 5*5 = 25 (NOT following Order of Ops).
There is no order of operation for a single number. And even if there were a binary operator between the 3 and the 5, that would be only one operator and so the question of order would not arise.
55/5*2=22, order of operations
Solve the following by order of operations and explain your steps (10 x 5) + 25-10 / 2=
its -17 i think but other than that i agree that the fact i in 6th grade only 11 and answering this.
If the problem includes more than just one order of operation, then bidmas or bodmas (or whatever you have been taught to remember what it is) applies. What are the different orders of operations? 1. Parentheses or brackets (P or B) 2. Exponents, orders. indices (E, O, or I) 3. Multiplication/division (M and D) 4. Addition/subtraction (A and S) If you have a problem consisting of operations from two different orders (say a parenthesis and multiplication, or an exponent and addition), then you do the highest order operation first. The only time it is okay to not use order of operations is if every operation in the problem is of the same order. In that case, you can work from left to right. Example: 5+5+5-5+5+5-5+5X0 This has operations of two different orders. Therefore BIDMAS applies. Of the two operations, multiplication is of the highest order and must be done first. 5+5+5-5+5+5-5+5x0 =5+5+5-5+5+5-5+0 Now that all the operations are of the same order, we can work left to right. =10+5-5+5+5-5+0 =15-5+5+5-5+0 =10+5+5-5+0 =15+5-5+0 =20-5+0 =15+0 =15 If, on the other hand, we have problems like this: 5+5+5-5+5+5+5-5+5 or 5x5x5x5x5x5x5 then we can work from left to right since all the operations in both problems are of the same order.
First do the order of operations so the answer is 12 plus 5 is 17. The answer is 17.
5 x 8
If you put in parentheses, you can change the order of operations in many cases, as parentheses come before everything in the order of operations.
It means that the calculator can follow the order of operations and do the order of operations for you but, you need to know how to do them on your own too.
Examples of using the PEMDAS rule (Order of Operations) in math include solving equations like 3 + 4 x 2 - 6 รท 3, where you first solve multiplication and division from left to right, and then addition and subtraction from left to right to get the final result. Another example is simplifying an expression like (2 + 5) x 3 - 4 รท 2, where you need to follow the order of operations to correctly evaluate the expression.