All categories

4 years ago

John is a high school honors student and he takes a college readiness exam. Upon receiving his

Advanced Placement (AP)

1 answer:

disa [49]4 years ago

4 0

Answer:

Situational attribution

Explanation:

John is blaming his performance on environmental factors beyond his control. This is situational attribution.

_____

Dispositional attribution would assign the cause to some character trait John has.

Fundamental attribution relates to the way an outside observer assigns causes in the situations they observe. Often, they overemphasize dispositional attribution.

You might be interested in

True or false: alcohol tends to produce passive behavior in most people

Mama L [17]

True hope this helps have a great day :)

8 0

4 years ago

Read 2 more answers

A ____ is generally considered an appreciating assect because it may ___ in value over time

marin [14]

A house is generally considered an appreciating asset because it may increase in value over time.
This is because when you buy a house, over time you are probably going to invest in it, change it a bit, add more rooms, change the old equipment, etc. which will all contribute to the increase of its value in the future. This is why it is an appreciating asset.

5 0

3 years ago

1. The rate at which people enter a movie theater on a given day is modeled by the function S defined by S(t) = 80 -12 cos 6 The

Arlecino [84]

Hi there!

To find the total amount of people that have ENTERED by t = 20, we must take the integral of the appropriate function.

$\text{Amount that entered} = \int\limits^{20}_{10} {S(t)} \, dt \\\\ = \int\limits^{20}_{10} {80 - 12cos(\frac{t}{5})} \, dt$

Evaluate using a calculator:

$= 899.97 \approx \boxed{900\text{ people}}$

To solve, we can find the total amount of people that have entered of the interval and subtract the total amount of people that have left from this value.

In other terms:
$\text{Amount of people} = \int\limits^{20}_{10} {S(t)} \, dt - \int\limits^{20}_{10} {R(t)} \, dt$

We can evaluate using a calculator (math-9 on T1-84):

$\text{\# of people} = \int\limits^{20}_{10} {80-12cos(\frac{t}{5})} \, dt - \int\limits^{20}_{10} {12e^{\frac{t}{10}}+20} \, dt$

$= 899.97 - 760.49 = 139.47 \approx \boxed{139 \text{ people}}$

If:
$P(t) = \int\limits^t_{10} {S(t) - R(t)} \, dt$

Then:

$\frac{dP}{dt} = P'(t)= \frac{d}{dt}\int\limits^t_{10} {S(t) - R(t)} \, dt = S(t) - R(t)$

Evaluate at t = 20:

$S(20) = 80 - 12cos(\frac{20}{5}) = 87.844\\\\R(20) = 12e^{\frac{20}{10}} + 20 = 108.669$

$S(20) - R(20) = 87.844 - 108.669 = -20.823$

This means that at t = 20, there is a NET DECREASE of people at the movie theater of around 20.823 (21) people per hour.

To find the maximum, we must use the first-derivative test.

Set S(t) - R(t) equal to 0:

$80 - 12cos(\frac{t}{5}) - 12e^{\frac{t}{10}} - 20 = 0\\\\60 - 12(cos(\frac{t}{5}) + e^{\frac{t}{10}})= 0$

Graph the function with a graphing calculator and set the function equal to y = 0:

According to the graph, the graph of the first derivative changes from POSITIVE to NEGATIVE at t ≈ 17.78 hours, so there is a MAXIMUM at this value.

Thus, at t = 17.78 hours, the amount of people at the movie theater is a MAXIMUM.

8 0

2 years ago

What are you wanna be when you graduate. what is going to be of your life

sergeinik [125]

When I graduate, I am going to fine an awesome wife, a girl that loves me and I love her. I want to explore the world and have 1 kid.

~Jurgen

6 0

3 years ago

Read 2 more answers

ALPHABET? NASDAQ? GOOGLE? GOOGL? (I THINK IT MIGHT BE GOOGL?.. NOT SURE THOUGH)

Sauron [17]

Hello!

Here is your answer:

Yes, it's correct, it is Googl.

I hope I could help!

5 0

3 years ago

Read 2 more answers