Example

Title: Simplify the expression

Grade: 8-a Lesson: S1-L6

Explanation: The best way to understand algebra is by looking at some examples. Take turns and read each example for easy understanding.

Examples:

1. Combine the terms in \$(2/3c + 3/5n + 12/13k) - (1/3c - 3/5n + 6/13k)\$.

Step 1a

The given expression is, \$(2/3c + 3/5n + 12/13k) - (1/3c - 3/5n + 6/13k)\$.

Explanation: The given expression is, \$(2/3c + 3/5n + 12/13k) - (1/3c - 3/5n + 6/13k)\$.

The expression contains variables in 'c', 'n' and 'k'.

Step 1b

Perform operations among them.

Explanation: Perform operations according to PEMDAS rule.

\$(2/3c + 3/5n + 12/13k) - (1/3c - 3/5n + 6/13k)\$

First, do addition and then find the difference among the like terms.

⇒ \$(2/3c + 3/5n + 12/13k) - (1/3c - 3/5n + 6/13k)\$

⇒ \$2/3c + 3/5n + 12/13k - 1/3c + 3/5n - 6/13k \$

⇒ \$2/3c - 1/3c + 3/5n + 3/5n + 12/13k - 6/13k\$

⇒ \$(2/3 - 1/3)c + (3/5 + 3/5)n + (12/13 - 6/13)k\$

⇒ \$(1/3)c + (6/5)n + (6/13)k\$

⇒ \$1/3c + 6/5n + 6/13k\$


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