Triangle $ABC$ with vertices of $A(6,2)$, $B(2,5)$, and $C(2,2)$ is reflected over the x-axis to triangle $A'B'C'$. This triangle is reflected over the y-axis to triangle $A''B''C''$. What are the coordinates of point $C''$

Answers

Answer 1

Answer:

Answer:

C''(-2, -2)

Step-by-step explanation:

Reflection over the x-axis negates the y-coordinate. Reflection over the y-axis negates the x-coordinate. Negating both coordinates of C(2, 2) makes it ...

C''(-2, -2)

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Emily has a coupon for 20 percent off her purchase. She finds a backpack she likes on the discount rack. It's original price is $60, but everything on the rack comes with a 30 percent discount. Emily says, "thirty percent and twenty percent make fifty percent so ur will cost $30. Is emy correct?

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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While unpacking Daniel noticed that two boxes created an angle. What is approximate angle measurement that was created? A. 150 B. 60 C. 45 D. 30

Answers

While unpacking Daniel noticed that two boxes created an angle. What is approximate angle measurement that was created?

A. 150

B. 60

C. 45

D. 30 ✓

The angle must be appropriately 30° as any other angles mentioned would not be formed out of boxes with stuff in box which formed the angle by leaning on the other one.

Of all the people that attend movies 67% are in the 12-29 age group. At one theater, 300 people attended a showing of a certain movie. How many were in the 12-29 age group?

Answers

67 multiplied by 3 is 201, so there is 201 people in the age group 12-29. Also, 67% is approximately two thirds, and we can see that reflected in our answer.

Does anyone do pltw?

Answers

Are you in K12?? Well Pltw has something to do with k12.....Project Lead The Way provides transformative learning experiences for K-12 students and teachers across the U.S. We create an engaging, hands-on classroom environment........ soooo yea...?
Sorry I don't know anything about that!
Hope this helps somehow, Ayitzdaisy!

Answer:

Yes I do!!!!!!!!!!!!!!!!!!!!!!!1

Step-by-step explanation:

Rewrite 1/(x^-3/6) in simplest radical form

Answers

$\frac{1}{x^{-(3)/(6)}} = x^{(3)/(6)} = x^{(1)/(2)} = √(x)$

Two fifths of the square of a number j algebraic exxpression

Answers

Answer:

$(2)/(5)j^(2)$

Step-by-step explanation:

We have a number represented by the letter $j$ .

The question asks for two fifths $((2)/(5) )$ of the square of this number.

To square a number means to multiply a number by itself. The result will be the number raised to the power of 2. Applying this to $j$ , we get $j*j$ $=j^2$
Two fifths of this term ( $j^2$ ) is $(2)/(5)j^(2)$ . This is our final answer.

Hope this helps!

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