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Step-4

Title: Simplify the equation

Grade: 9-a Lesson: S2-L1

Explanation: Hello Students, time to practice and review the steps for the problem.

Lesson Steps

Step	Type	Explanation	Answer
1	Problem	Simplify the equation: \$ 4((6a-3)/8) = 10 \$
2	Step	After simplification	\$ \cancel(4)^1((6a-3)/\cancel(8)^2) = 10 \$
3	Step	After cancellation	\$ (6a-3)/2 = 10 \$
4	Step	Multiplying "2" on both sides	\$ (6a-3)/\cancel(2)^1\times\cancel2^1 = 10\times2 \$
5	Step	After Cancellation	\$ 6a-3 = 20 \$
6	Step	Adding "+3" on both sides	\$ 6a - \cancel(3) + \cancel(3) = 20 + 3 \$
7	Step	After cancellation	\$ 6a = 23 \$
8	Step	Dividing "6" on both sides	\$ (\cancel6^1a)/\cancel6^1 = 23/6 \$
9	Step	After cancellation	\$ a = 23/6 \$
10		Answer	D

Step

Type

Explanation

Answer

Problem

Simplify the equation:
\$ 4((6a-3)/8) = 10 \$

Step

After simplification

\$ \cancel(4)^1((6a-3)/\cancel(8)^2) = 10 \$

Step

After cancellation

\$ (6a-3)/2 = 10 \$

Step

Multiplying "2" on both sides

\$ (6a-3)/\cancel(2)^1\times\cancel2^1 = 10\times2 \$

Step

After Cancellation

\$ 6a-3 = 20 \$

Step

Adding "+3" on both sides

\$ 6a - \cancel(3) + \cancel(3) = 20 + 3 \$

Step

After cancellation

\$ 6a = 23 \$

Step

Dividing "6" on both sides

\$ (\cancel6^1a)/\cancel6^1 = 23/6 \$

Step

After cancellation

\$ a = 23/6 \$

Answer