Evaluate Math Expression Using BODMAS
The question asks to evaluate the expression: $(-9) - (-60) ÷ (-6) + (-2) × 9$.
We will use the order of operations (BODMAS/PEMDAS) to solve this:
- Brackets / Parentheses
- Orders / Exponents
- Division and Multiplication (from left to right)
- Addition and Subtraction (from left to right)
Step-by-Step Calculation
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Division: First, perform the division $(-60) ÷ (-6)$.
A negative number divided by a negative number results in a positive number.
$(-60) ÷ (-6) = 10$
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Multiplication: Next, perform the multiplication $(-2) × 9$.
A negative number multiplied by a positive number results in a negative number.
$(-2) × 9 = -18$
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Substitute and Simplify: Substitute the results back into the original expression.
The expression becomes: $(-9) - (10) + (-18)$
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Subtraction: Perform the subtraction $(-9) - 10$.
$-9 - 10 = -19$
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Addition: Finally, perform the addition $-19 + (-18)$.
$-19 + (-18) = -19 - 18 = -37$
Final Answer
The value of the expression $(-9) - (-60) ÷ (-6) + (-2) × 9$ is -37.
Important Questions from Bodmas Rule
The value of 90 ÷ 20 of 6 × [11 ÷ 4 of {3 × 2 - (3 - 8)}] ÷ (9 ÷ 3 × 2) is:
The value of 1800 ÷ 20 × {(12 - 6) + (24 - 12)} is:
The value of 20 ÷ 5 of 8 × [9 ÷ 6 × (6 - 3)] - (10 ÷ 2 of 20) is:
The value of \(\left( {18 \div 2\;of\frac{1}{4}} \right)\; \times \;\left( {\frac{2}{3} \div \frac{3}{4}\; \times \;\frac{5}{8}} \right) \div \left( {\frac{2}{3} \div \frac{3}{4}of\frac{3}{4}} \right)\) is:
The value of 18 ÷ [26 - {25 - (15 - 5) ÷ 2}] of 12 + 2 - 2 ÷ 4 × 16 is:
