A physicians order states that 10 grains of medication are to be give; the tablets contain 2.5 grains each. How many tablets should be given

Answers

Answer 1
Answer: 4 tablets should be given.

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They taught me like i was supposed to learn this in kindergarten so im posting it here
Simplify the following expression by using the distributive property 6(3a-4)

between which two numbers is the whole number qoutient of 88 divided by 5 write the numbers in the boxes (the number choices: 5, 10, 15, 20, 25)

Answers

Answer:

15 and 20

Step-by-step explanation:

When dividing 88 by 5 we wil have;

88/5

= 17 3/5

= 17 + 0.6

=  17.6

So we are to find the two numbers that 17.6 falls in between

From the given option 17.6 falls between 15 and 20. Hence the required numbers are 15 and 20

Please please help me!!solve the system of equations.
{ x= 3y + 4
{3x - 9y = 12

Select the correct choice below and, if necessary, fill in the answer box to complete your choice.
A. There is one solution. The solution of the system is __ ( simplify your answer. Type an ordered pair.)
B. The solution set of the system {(x,y)| x = 3y+4}.
C. The solution set is ∅.

Answers

Answer:

infinite solution

Step-by-step explanation:

if substitute 3y+4Into 3x your equation should be 3(3y+4)-9=12 then you multiply and combine like terms then your answer should be 12=12 which is a true statement meaning it has infinite solutions

-2 1/2 x (-1 2/3) what is the answer for this question

Answers

Answer: 4 1/6

Step-by-step explanation:

Body temperature​ (in degrees​ Fahrenheit) of randomly selected normal and healthy adults are shown below. Compute the​ mean, median, and mode of the data set.98.1
98.6
98.7
98.5
98.0
98.2
98.0
99.0
98.0
98.8

The mean is °F.

​(Round to the nearest hundredth as​ needed.)

Answers

The mean is the average median is the middle value of the data set while the mode is the highest frequency number thus mean median and mode are 98.39,98.35 and 98 respectively.

What are the mode and median?

Mode is the highest frequency number while the median is the middle value of a data set after writing in either an increasing or decreasing manner.

The increasing order of the given dataset,

98.0,98.0,98.0,98.1,98.2,98.5,98.6,98.7,98.8,99.0

Mean

(98.0+98.0+98.0+98.1+98.2+98.5+98.6+98.7+98.8+99.0 )/10

⇒ 98.39

Median

(98.2+98.5)/2 = 98.35

Mode

The highest frequency of 98.

Hence "The mean is the average median is the middle value of the data set while the mode is the highest frequency number thus mean median and mode are 98.39,98.35 and 98 respectively".

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Answer:

Mean: 98.49

Median: 98.35

Mode: 98

The table gives the probability distribution of the annual rate of return on the stock of MNP Company, Inc. What is the expected value of the rate of return?

Answers

The expected value of the rate of return is 23.5%

What is Probability?

It is a branch of mathematics that deals with the occurrence of a random event.

Given is a table which gives the probabilitydistribution of the annual rate of return on the stock of MNP Company, Inc. We have to find out  the expected value of the rate of return

Let X be the return and p probability

Then

X     15%     20%    30%     35%  Total

p     0.2       0.4     0.3       0.1        1

x(p)  3           8        9          3.5     23.5

Hence Expected rate of return

E(x)= 23.5%

Hence, the expected value of the rate of return is 23.5%

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I’m really struggling, someone please help!

Answers

Hi there! :)

Answer:

\huge\boxed{C.}

We can examine each answer choice individually:

A. 569 × 10² = 569 × (10 · 10) = 569 · 100 = 56,900. Therefore, this choice is incorrect.

B. 569 · 10 = 5,690. This choice is incorrect.

C. 10³ · 569 = (10 · 10 · 10) ·569 = 1000 · 569 = 569,000. This choice is correct.

D. 10² · 569 = (10 · 10) · 569 = 56,900. This choice is incorrect.

Therefore, the correct option is C.

Answer:

 A. 569 × 10² = 569 × (10 · 10) = 569 · 100 = 56,900.

B. 569 · 10 = 5,690.

C. 10³ · 569 = (10 · 10 · 10) ·569 = 1000 · 569 = 569,000.

D. 10² · 569 = (10 · 10) · 569 = 56,900.

So your answer is C