https://file.aiquickdraw.com/mathbot/file/1727937594941ialodf3q.jpg

Let's define variables to represent the amounts each person has:

- Let $ C $ be Cheko's savings.
- Keddy has 4 times Cheko's savings, so Keddy's savings is $ 4C $.
- Raj has $22 more than Cheko, so Raj's savings is $ C + 22 $.
- The total savings is given as $784.

The equation for their total savings is:

\[
C + 4C + (C + 22) = 784
\]

Simplifying the equation:

\[
6C + 22 = 784
\]

Now, solve for $ C $:

\[
6C = 784 - 22
\]
\[
6C = 762
\]
\[
C = \frac{762}{6} = 127
\]

So, Cheko has $127 in savings. Now, Keddy has 4 times Cheko's savings:

\[
4C = 4 \times 127 = 508
\]

Thus, Keddy has $508 in savings.

Let me know if you want more details or have any questions!

Here are 5 related questions you might find interesting:
1. How much does Raj have in savings?
2. What percentage of the total savings does Keddy have?
3. If Cheko's savings doubled, what would be the new total savings?
4. If Raj had $50 more than Cheko instead of $22, what would be the new distribution of savings?
5. What is the difference between Keddy's and Raj's savings?

**Tip:** When dealing with word problems, always define variables for each unknown value and express the relationships between them using equations. This approach helps structure the problem-solving process.

Keddy has 4 times as much savings as Cheko. Raj has $22 more savings than Cheko. How much does Keddy have if their total savings is $784?

Solve the problem where Keddy has 4 times Cheko's savings, Raj has $22 more, and their total savings is $784. Learn step-by-step how to calculate Keddy's savings using algebra and linear equations. Suitable for Grades 6-8.

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