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ad-work [718]
3 years ago
8

Hi! I'm really bad at math, I was wondering if anyone could help me slove these problems and explain how you got the answer? May

be put it in the simplest way to say it, I can get confused easily, Thank You <3
Find the value of the expression
12²

Evaluate
( 8/9²

Simplify the expression
(3²-2³) ÷2

Evaluate the following for x=5 and y=3
Y³ - 4x

Evaluate the expression for x=2 and y=5
3y-5
X
Mathematics
2 answers:
Nostrana [21]3 years ago
8 0
1) 12^2 = 144
2)
3) 0.5. That’s a guess
4) 7
5) 10

They are what I would put but they might not be correct. I’m sorry but I’m unsure on question 2
Ksenya-84 [330]3 years ago
3 0

{12}^{2}  = 144
is the answer
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Kryger [21]
You’re answer here is the third one
8 0
3 years ago
Read 2 more answers
Birds arrive at a birdfeeder according to a Poisson process at a rate of six per hour.
m_a_m_a [10]

Answer:

a) time=10 \frac{1}{6}=\frac{10}{6}=1.67 hours

b) P(T\geq 0.25h)=e^{-(6)0.25}=0.22313

c) P(T\leq 0.0833)=1-e^{-(6)0.0833}=0.39347

Step-by-step explanation:

Definitions and concepts

The Poisson process is useful when we want to analyze the probability of ocurrence of an event in a time specified. The probability distribution for a random variable X following the Poisson distribution is given by:

P(X=x) =\lambda^x \frac{e^{-\lambda}}{x!}

And the parameter \lambda represent the average ocurrence rate per unit of time.

The exponential distribution is useful when we want to describ the waiting time between Poisson occurrences. If we assume that the random variable T represent the waiting time btween two consecutive event, we can define the probability that 0 events occurs between the start and a time t, like this:

P(T>t)= e^{-\lambda t}

a. What is the expected time you would have to wait to see ten birds arrive?

The original rate for the Poisson process is given by the problem "rate of six per hour" and on this case since we want the expected waiting time for 10 birds we have this:

time=10 \frac{1}{6}=\frac{10}{6}=1.67 hours

b. What is the probability that the elapsed time between the second and third birds exceeds fifteen minutes?

Assuming that the time between the arrival of two birds consecutive follows th exponential distribution and we need that this time exceeds fifteen minutes. If we convert the 15 minutes to hours we have 15(1/60)=0.25 hours. And we want to find this probability:

P(T\geq 0.25h)

And we can use the result obtained from the definitions and we have this:

P(T\geq 0.25h)=e^{-(6)0.25}=0.22313

c. If you have already waited five minutes for the first bird to arrive, what is the probability that the bird will arrive within the next five minutes?

First we need to convert the 5 minutes to hours and we got 5(1/60)=0.0833h. And on this case we want a conditional probability. And for this case is good to remember the "Markovian property of the Exponential distribution", given by :

P(T \leq a +t |T>t)=P(T\leq a)

Since we have a waiting time for the first bird of 5 min = 0.0833h and we want that the next bird will arrive within 5 minutes=0.0833h, we can express on this way the probability of interest:

P(T\leq 0.0833+0.0833| T>0.0833)

P(T\leq 0.1667| T>0.0833)

And using the Markovian property we have this:

P(T\leq 0.0833)=1-e^{-(6)0.0833}=0.39347

3 0
3 years ago
What is the answer???????????
Vesnalui [34]
A. =4^(-11/3)*4^(2/3)
=4^(-9/3)
=4^(-3)
=1/64
3 0
2 years ago
Which answer best describes the solution to the equation
Mazyrski [523]
5z + 4 = 4 + 5z \\ \\ Infinite \ Solutions \\ \\ Answer: \fbox {C) Infinite Solutions}
5 0
3 years ago
What is the volume to the composite figure.
yarga [219]

Answer:

462 cm^{3}

Step-by-step explanation:

Rectangular Prism:  7 x 8 x 6 = 336

Triangular Prism: (0.5 x 7 x 6) x 6 = 126

336 + 126 = 462

5 0
2 years ago
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