Exponents with Addition and Subtraction
Solve: n1 + n2² - n3 = ?
- Exponent priority
- Step-by-step solving
Negative Numbers & BEDMAS Mastery
Practice BEDMAS with positive and negative numbers. Learn sign rules, brackets, exponents, and step-by-step solving.
Brackets with Multiplication
Solve: n1 × (n2 + n3) - n4 = ?
- Order of operations
- Brackets first
Negative Numbers in Expressions
Solve: n1 + (-n2) - n3 = ?
- Negative values
- Sign handling
Starting with Negative Numbers
Solve: -n1 + n2 + n3 = ?
- Number sense
- Signed values
Subtracting a Negative
Solve: n1 - (-n2) = ?
- Double negative rule
- Sign rules
Multiplying with Negative Numbers
Solve: n1 × (-n2) = ?
- Sign rules
- Multiplication
Negative Division by Positive
Solve: -n1 ÷ n2 = ?
- Division signs
- Accuracy
Dividing Two Negative Numbers
Solve: -n1 ÷ (-n2) = ?
- Double negatives
- Positive result
Division Followed by Addition
Solve: n1 ÷ (-n2) + n3 = ?
- Order of operations
- Multi-step solving
Division Inside Brackets
Solve: n1 + (-n2 ÷ n3) = ?
- BEDMAS rules
- Nested operations
Exponents and Brackets
Solve: (n1 + n2²) + (n3 × n4) - n5 = ?
- Multiple rules
- Structured solving
Complex Mixed Operations
Solve: n1 - (n2² + n3) + (n4 + n5) - n6 × n7 = ?
- Complex expressions
- Accuracy
Brackets, Division, and Exponents
Solve: (n1 + n2) - (n3 ÷ n4) + n5 - n6² + n7 = ?
- Full BEDMAS
- Focus skills
Multiplication with Multiple Steps
Solve: (n1 ÷ n2) + (n3 + n4) × n5 - n6 + n7² = ?
- Logic building
- Order of operations
Advanced Multiplication and Exponents
Solve: n1 × (n2 ÷ n3) - (n4 × n5) - n6² + n7 = ?
- Advanced reasoning
- Multi-step solving
Nested Brackets Basics
Solve: n1 - [n2 - (n3 + n4)] = ?
- Nested brackets
- Step control
Layered Bracket Operations
Solve: n1 - [n2 × (n3 + n4) + n5] = ?
- Layered solving
- Accuracy
Exponents Inside Brackets
Solve: n1 - [n2 × (n3² + n4) - n5] = ?
- Exponents + brackets
- Logic building
Nested Division and Brackets
Solve: n1 - [n2 × (n3 ÷ (n4 + n5))] = ?
- Nested operations
- Advanced BEDMAS