Why does maintaining internal skills become more important as a person gets older?.

SAT

1 answer:

frutty [35]2 years ago

3 0

Answer:

Less decision making takes place during teenage years.

The maintaining internal skills become more important as a person gets older is a less decision making takes place during teenage years.

Explanation:

Hope This Helps

Have A Great Day

~Zero~

You might be interested in

What is THE HARDEST TASKS FOR A DOG TO LEARN

Lyrx [107]

I don't know, backflips? I'm just naming a random trick.

7 0

3 years ago

Read 2 more answers

Which of the following was a popular art form during the 15th century? a. Murals b. Frescos c. Sculptures d. All of the above Pl

hram777 [196]

Answer:

D. All of the above

Explanation:

If you were to look at the art forms of the 15th century, we see quite a bit of all three style(murals, frescos, and sculptures), this was the renissance period after all. Hope this helps!

3 0

2 years ago

The professor informs the class that there will be a test next week. what is the probability that a randomly selected student st

marusya05 [52]

The probability that students who were randomly selected studied for the test, if they pass it with a B or higher grade is: D. 0.80.

<h3>How to calculate the probability?</h3>

In this exercise, you're required to determine the probability that students who were randomly selected studied for the test, if they pass it with a B or higher grade. Thus, we would apply Bayes's theorem.

Let S represent studied for.

Let B represent a score of B or higher grade

Therefore, we need to find P(S|B):

$S|B = \frac{B|S \times S}{B|S \times S\; +\; B|S' \times S'} \\\\S|B = \frac{0.55 \times 0.6}{0.55 \times 0.6 \;+ \;0.2 \times 0.4}\\\\S|B =\frac{0.33}{0.33 + 0.08} \\\\S|B =\frac{0.33}{0.41}$

S|B = 0.80.

Read more on probability here: brainly.com/question/25870256

#SPJ1

<u>Complete Question:</u>

At the beginning of the semester, a professor tells students that if they study for the tests, then there is a 55% chance they will get a B or higher on the tests. If they do not study, there is a 20% chance that they will get a B or higher on the tests. The professor knows from prior surveys that 60% of students study for the tests. The probabilities are displayed in the tree diagram.