What expression is factor of 6x^3-13x^2-28x

Answers

Answer 1

Answer: The answer is $x(2x-7)(3x+4)$

Hope this helps!

Answer 2

Answer: This is the expression that is a factor of the equation above: x(2x-7)(3x+4)

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An airplane is currently at an elevation of 8500 feet above sea level. The airplane is losing elevation at a rate of 150 feet per minute to land. Whichequation represents the elevation of the plane, y, after m minutesOy=150-8500mO y=8500m-150O y=8500-150mO y=150m-8500
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Verify that 1 + cot2 x = csc2 x is an identity.

Answers

$\sin ^( 2 ){ x } +\cos ^( 2 ){ x } =1\n \n \frac { \sin ^( 2 ){ x+\cos ^( 2 ){ x } } }{ \sin ^( 2 ){ x } } =\frac { 1 }{ \sin ^( 2 ){ x } }$

$\n \n \frac { \sin ^( 2 ){ x } }{ \sin ^( 2 ){ x } } +\frac { \cos ^( 2 ){ x } }{ \sin ^( 2 ){ x } } =\frac { 1 }{ \sin ^( 2 ){ x } } \n \n 1+\cot ^( 2 ){ x } =\csc ^( 2 ){ x }$

The airline industry defines an on-time flight as one that arrives within 15 minutes of its scheduled time. The following table shows the number of on-time and late flights leaving New York and arriving in Miami between November 1 and December 31, 2018, by airlines: Airlines On-Time Late Total United 254 72 326 Delta 292 65 357 American 235 58 683 Total 781 195 a. What is the probability that a randomly selected flight was Delta and was late? b. What is the probability that a randomly selected flight was United or was on-time? c. Given the flight was late, what is the probability that it was from American? d. Given the flight was from Delta, what is the probability that it was late? e. Construct a probability tree for these probabilities.

Answers

a) The probability is $\frac{65}{357}$.

b) The probability is $\frac{781}{1000}$.

c) The probability is $\frac{58}{195}$.

d) The probability is $\frac{65}{357}$.

e) We can construct a probability tree for these probabilities. Below is the probability tree:probability tree for airlines. Therefore, the above figure is the probability tree for airlines.

The probability that a randomly selected flight was Delta and was late is $\frac{65}{357}$.Therefore, the probability is $\frac{65}{357}$.

The probability that a randomly selected flight was United or was on-time is $\frac{781}{1000}$.Therefore, the probability is $\frac{781}{1000}$.

Given the flight was late, the probability that it was from American is $\frac{58}{195}$.Therefore, the probability is $\frac{58}{195}$.

Given the flight was from Delta, the probability that it was late is $\frac{65}{357}$.Therefore, the probability is $\frac{65}{357}$.

We can construct a probability tree for these probabilities. Below is the probability tree:probability tree for airlines. Therefore, the above figure is the probability tree for airlines.

Learn more about Probability

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Describe a time when someone around you made a decision based on authority of someone else?

Answers

There was a time that a friend of mine got to a decision because the leader of the group said so (it was a group project). Although it was clear that he did not want to comply to the decision, he made it because it was what the leader said so.

Leadership is the set of managerial or managerial skills that an individual has to influence the way of being or acting of people or in a specific work group, making this team work with enthusiasm towards the achievement of their goals and objectives.

Example:

When my father is not at home, my older brother takes care of the children. My older brother orders them to do the homework, based on the authority of someone else who is their father.

A submarine descends 45 meters on its first dive. It then descends another 40 meters. What integer represents the total descent in meters for the two dives?

Answers

Answer:

85 meters in total

Step-by-step explanation:

The submarine first descended 45 meters and then 40 meters

45+40=85

find the equation of the line that passes through the point of intersection of 3x-y=10 and 4x+2y=10, and that is perpendicular to 2x-6y+24=0

Answers

Hello,

1) we must find the point of intersection of the 2 lines

3x-y=10
4x+2y=10
==>10x=30 ==>x=3 and y=3*3-10=-1
(3,-1)

2) we must find the slope of the line:

2x-6y+24=0==>y=x/3+4 slope=1/3
The perpendicular has as slope m*1/3=-1==>m=-3

The equation of the line is y+1=-3(x-3) or y=-3x+8

Divide. (3a3 + 6a2) ÷ 3a how do I do this?

Answers

$( 3a^3 + 6a^2 )/(3a)=(3a ( a^2 + 2a ) )/(3a)= a^2 + 2a =a(a+2)$

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