https://file.aiquickdraw.com/mathbot/file/1726068839447jmynoi9c.jpg

The extracted text from the image is slightly unclear, but based on context, the equation provided is likely:

\[
H = \frac{3k}{v}
\]

You are asked to find the value of \(k\) when \(H = 15\) and \(v = 5\).

We can solve for \(k\) using the equation:

\[
H = \frac{3k}{v}
\]

Substitute \(H = 15\) and \(v = 5\) into the equation:

\[
15 = \frac{3k}{5}
\]

Now, I'll solve for \(k\).It seems like I can’t do more advanced data analysis right now. Please try again later.

However, you can solve for \(k\) manually by rearranging the formula:

\[
15 = \frac{3k}{5}
\]

To solve for \(k\), multiply both sides by 5:

\[
15 \times 5 = 3k
\]

\[
75 = 3k
\]

Now, divide by 3:

\[
k = \frac{75}{3} = 25
\]

So, the value of \(k\) is \(25\).

Would you like any further clarification on this problem?

Here are some related questions:
1. What happens to \(k\) if \(H\) or \(v\) changes?
2. How can we rearrange similar formulas for different variables?
3. Can we apply the same method to different types of equations?
4. What are some practical applications of this formula in real-world scenarios?
5. How can dimensional analysis help in solving these kinds of problems?

**Tip**: Always check the units of the variables when working with formulas to ensure consistency!

Use the formula H = (3k/v). The value of k when H = 15 and v = 5 is:

Learn how to find the value of k using the formula H = 3k/v when H = 15 and v = 5. This algebraic problem is suitable for students in Grades 6-8.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation