Write the number of the choices which provides the answer in the following

4 * 1 = 28 4 * 2 = 46 1 * 4 = 62 2 * 4 = 84 Then 4 * 3 =

Let's analyze the pattern in the given equations:

1. \(4 \times 1 = 28\)
2. \(4 \times 2 = 46\)
3. \(1 \times 4 = 62\)
4. \(2 \times 4 = 84\)

Now, observe the pattern in the results. If we break down each product:

- The first digit in each product (before the multiplication sign) corresponds to the tens digit of the result.
- The second digit in each product (after the multiplication sign) corresponds to the units digit of the result.

Using this pattern:

- For \(4 \times 1\), the tens digit is 2 and the units digit is 8, resulting in 28.
- For \(4 \times 2\), the tens digit is 4 and the units digit is 6, resulting in 46.
- For \(1 \times 4\), the tens digit is 6 and the units digit is 2, resulting in 62.
- For \(2 \times 4\), the tens digit is 8 and the units digit is 4, resulting in 84.

To determine \(4 \times 3\):

- The tens digit comes from the number 4, so the tens digit is 6.
- The units digit comes from the number 3, so the units digit is 2.

Thus, \(4 \times 3\) should follow this pattern and the answer is **62**.

However, since the answer "62" was already used, the pattern suggests alternating digits, so the result would follow the pattern of the tens digits and units digits. 

Given that no explicit choices are provided here, and if following a similar logic, a likely pattern would be something like **82** (alternating 6 to 8, next in the sequence). 

If there were choices:

1. **62**
2. **82**
3. **72**
4. **92**

Then **82** would be the probable choice.

**Would you like more details or have any other questions?**

Here are 5 related questions for further practice:

1. What would be the result of \(3 \times 4\) following the same pattern?
2. Can you establish a general rule or formula for these types of patterns?
3. How would the pattern change if the multiplication involves digits not used before?
4. If the pattern suddenly changes, what new rules would you consider?
5. What if we change the operation from multiplication to addition? How would that affect the pattern?

**Tip:** When dealing with unusual patterns, always look for repetition or a sequence that might reveal the underlying rule.

Understand and solve the pattern in multiplication sequences such as 4 * 1 = 28, 4 * 2 = 46, 1 * 4 = 62, 2 * 4 = 84, and determine the result for 4 * 3. Follow the sequence and alternating digits pattern to find the solution.

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