A hipopótamos weight 1.5 tons what is its weight in ounces

Answers

Answer 1
Answer:

Answer:

48000

Step-by-step explanation:

multiply the mass value by 32000

Answer 2
Answer:

Answer:

48000

Step-by-step explanation:

.


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Create and solve
an equation with
2 variables(x).

Answers

Answer:

5x-2=3x+4

x=3

Step-by-step explanation:

Hope I helped!

Assume that the standard deviation of daily returns for Marcus, Inc. stock in a recent period is 1.5 percent. Furthermore, a 95 percent confidence interval is desired for the maximum loss. Daily returns are normally distributed, and the expected daily return is 0.05 percent. What is the lower boundary of the maximum expected loss

Answers

Answer:

= - 2.43%

Step-by-step explanation:

From the information given:

Since the variable (daily returns) is normally distributed, Then, using empirical rule at 95% confidence interval level, we have:

( \mu - 1.96 \sigma  \ ,  \   \mu + 1.96 \sigma)

where;

The expected mean daily return \mu = 0.05 \%

The standard deviation \sigma = 1.5\%

Given that the 95% confidence interval is expected to be a maximum loss, then the probability is left-tailed which is 1.65\sigma away from the average.

Thus the distribution of the lower boundary can be computed as:

= (0.05 - 1.65 * 1.5)\%

= (0.05 - 2.475)\%

= ( - 2.425)\%

= - 2.43%

What is 3+2? You have to have a good explanation to your answer.​

Answers

Answer:

3+2=5. Lets say you went to Mcdonalds and you wanted to order a 6 piece of nuggets. You place your order and pick it up and drive home. When you get hoome you sit down at a table and unpack your order you find that it does not have 6 pieces but instead has 5. You cant believe it so you go recout. 1, 2, 3, and set them aside only to find 2 left in the box, so the triple check you pull out a calculater and type in 3+2 and you get 5.

Step-by-step explanation:

What is the distance between -34 and 16

Answers

The distance between -34 and 16 as requested is; 50

The distance between two points, x and y on the number line is the absolute value of their difference.

Distance = | x -y |

In this scenario; the distance between -34 and 16 is therefore;

Distance = | -34 - 16|

Distance = | -50 |

In essence, Distance = 50.

Read more;

brainly.com/question/2117858

Answer:

1) 50

2) -18

Step-by-step explanation:

2) what I did was subtract -34 from -16

Pls help with hw I’m not good at this and I really need answers

Answers

i just finished this unit.

A: false
B: false
C: false
D: true
E: true

Suppose that 2121​% of all births in a certain region take place by Caesarian section each year. a. In a random sample of 500500 ​births, how​ many, on​ average, will take place by Caesarian​ section? b. What is the standard deviation of the number of Caesarian section births in a sample of 500500 ​births? c. Use your answers to parts a and b to form an interval that is likely to contain the number of Caesarian section births in a sample of 500500 births.

Answers

Answer:

a) E(X) = np=500*0.21= 105

b) Sd(X) = √(82.95)= 9.108

c) Assuming a the normality assumption we will have within 2 deviations from the mean most of the data from the distribution and the interval for this case would be:

\mu -2\sigma = 105-2*9.108=86.785

\mu +2\sigma = 105+2*9.108=123.215

So we expect about 86 and 123 most of the numbers of Caesarian section births

Step-by-step explanation:

For this case we can define the random variable X as the number of births in the  Caesarian​ section and from the data given we know that the distribution of X is:

X \sim Binom (n = 500, p=0.21

Part a

The expected value for this distribution is given by:

E(X) = np=500*0.21= 105

Part b

The variance is given by:

Var(X) = np(1-p) = 500*0.21*(1-0.21)= 82.95

And the deviation would be:

Sd(X) = √(82.95)= 9.108

Part c

Assuming a the normality assumption we will have within 2 deviations from the mean most of the data from the distribution and the interval for this case would be:

\mu -2\sigma = 105-2*9.108=86.785

\mu +2\sigma = 105+2*9.108=123.215

So we expect about 86 and 123 most of the numbers of Caesarian section births