Four Step Operations Problems Worksheets
How to Solve Four Step Operation Problems? We have discussed twostep and threestep problems. A twostep problem has any two mathematical operations to solve. The threestep problem has any three mathematical operations to solve for. Foursteps problem work similar to the twostep and threestep problems but with an addition of one more step. Note that all these problems have to be solved according to the PEMDAS rule. Fourstep operation problems have an addition of another operation to them. They are carried out in the same way as the 2step and 3step problems. The 4step problem follows the same rule of PEMDAS, which is parentheses and exponents are solved first. Following parentheses and exponents, the rest of the operations are solved. Multiplication is given priority over division, and addition and subtraction are solved next. For example, if you are given a problem, (43 + 52) x 12. You will start solving this problem by solving the parenthesis first. Within the parenthesis, you will resolve the problem for exponents first. After solving for exponents, you will move to solve addition. Once you are done with parenthesis, you will move to solve the multiplication problem outside the parenthesis.

Basic Lesson
Demonstrates the rule set to follow when performing arithmetic operations. Practice problems are provided. A set of rules for arithmetic operations are devised to perform calculations involving more than one arithmetic operation. Rule 1: First perform any calculations inside parentheses. Rule 2: Next perform all multiplications and divisions, working from left to right. Rule 3: Lastly, perform all additions and subtractions, working from left to right.
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Intermediate Lesson
Explains how to attack the variables in a fourstep order of operations problem. Practice problems are provided.
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Independent Practice 1
Contains 20 fourstep problems. The answers can be found below.
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Homework Worksheet
12 fourstep problems for students to work on at home. Example problems are provided and explained.
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The Equals Invention...
Mathematician Robert Recorde invented the "equal" sign in 1557. He chose 2 parallel lines to best represent equality. The "+" and "" signs for plus and minus were used in the 15th century to mark boxes of freight over or underweight.