Step-5

Title: Find the value of x/y

Grade: 7-a Lesson: S4-L7

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

Lesson Steps

Step Type Explanation Answer

1

Problem

Find the negative value of \$ x/y\$:
\$ (4(2x)^2 + (3y)^2)/(xy) = -24 \$

2

Hint

Moving xy to left side

\$ (4(2x)^2 + (3y)^2) = -24(xy) \$

3

Step

After simplification

\$ 4(2x)^2 + 24xy + (3y)^2 = 0 \$

4

Step

Using identity \$a^2 + 2ab + b^2 = (a + b)^2\$

\$ (2(2x) + 3y)^2 = 0 \$

5

Step

Applying squareroot on both sides

\$ \sqrt(2(2x) + 3y)^2 = \sqrt0 \$

6

Step

Cancelling Square & Squareroot

\$ (2(2x) + 3y) = 0 \$

7

Step

Moving 3y to left side

\$ 2(2x) = -3y \$

8

Step

Transforming the above equation into \$ x/y \$ form

\$ 4x = -3y \$

9

Step

After simplification

\$ 4x/y=-3 \$

10

Step

After Transforming the above equation into \$ x/y \$ form

\$ x/y=-3/4 \$

11

Step

The negative valve of \$ x/y \$ is

\$ x/y=-3/4\$

12

Answer

B

Tutor: Questions

Seq Type Question Audio

1

Problem

What did you learn from this problem?

2

Clue

What did you learn from the clues?

3

Hint

What did you learn from the Hints?

4

Step

What did you learn from the Steps?

5

Step

How can we improve the Steps?


Copyright © 2020-2022 saibook.us Contact: info@saibook.us Version: 1.5 Built: 20-February-2023 08:10 PM EST