Cheko was thinking of a number. The product of Cheko’s number and 4 makes
10.32. How many hundredths are there in the number that Cheko was thinking
of?

Let's solve the problem step by step.

1. Let the number Cheko was thinking of be \( x \).
2. According to the problem, the product of Cheko’s number and 4 is 10.32. This can be written as:
   \[
   4x = 10.32
   \]
3. To find \( x \), divide both sides of the equation by 4:
   \[
   x = \frac{10.32}{4}
   \]
   \[
   x = 2.58
   \]
4. The number Cheko was thinking of is 2.58. To find how many hundredths are in this number, note that 2.58 is equivalent to 258 hundredths.

So, there are **258 hundredths** in the number that Cheko was thinking of.

Would you like more details or have any other questions?

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Here are 5 related questions for practice:
1. What is the result when you multiply 2.58 by 5?
2. If Cheko's number was multiplied by 8 instead of 4, what would the product be?
3. How many thousandths are there in the number 2.58?
4. If Cheko’s number was instead \( x \) such that \( 6x = 10.32 \), what would \( x \) be?
5. What is the sum of 2.58 and 3.42?

**Tip:** When converting a decimal number to hundredths, remember to multiply the number by 100.

Learn how to solve a math problem where the product of a number and 4 equals 10.32. Understand the concepts of multiplication, division, and decimals. Suitable for students in Grades 4-6.

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