To solve this problem, follow these steps:

1. **Understand the given information**: The original population has a mean (µ) of 30.
2. **Determine the effect of adding points**: If 3 points are added to each score in the population, each individual score increases by 3.
3. **Calculate the new mean**: When a constant value is added to each score in a distribution, the mean of the distribution also increases by that constant value.

So, the new mean is:
$$ \text{New mean} = \text{Original mean} + 3 $$
$$ \text{New mean} = 30 + 3 $$
$$ \text{New mean} = 33 $$

Therefore, the mean for the new distribution is 33.

Question

To solve this problem, follow these steps:

1. **Understand the given information**: The original population has a mean (µ) of 30.
2. **Determine the effect of adding points**: If 3 points are added to each score in the population, each individual score increases by 3.
3. **Calculate the new mean**: When a constant value is added to each score in a distribution, the mean of the distribution also increases by that constant value.

So, the new mean is:
$$ \text{New mean} = \text{Original mean} + 3 $$
$$ \text{New mean} = 30 + 3 $$
$$ \text{New mean} = 33 $$

Therefore, the mean for the new distribution is 33.

Knowee AI · Accepted Answer

To solve this problem, follow these steps:

1. **Understand the given information**: The original population has a mean (µ) of 30.
2. **Determine the effect of adding points**: If 3 points are added to each score in the population, each individual score increases by 3.
3. **Calculate the new mean**: When a constant value is added to each score in a distribution, the mean of the distribution also increases by that constant value.

So, the new mean is:
$$ \text{New mean} = \text{Original mean} + 3 $$
$$ \text{New mean} = 30 + 3 $$
$$ \text{New mean} = 33 $$

Therefore, the mean for the new distribution is 33.

A population has a mean of µ = 30. If 3 points are added to each score, what is the mean for the new distribution?

Question

Solution

Similar Questions

Upgrade your grade with Knowee