When Ibuprofen is given for fever to children 6 months of age up to 2 years, the usual dose is 5 milligrams (mg) per kilogram (kg) of body weight when the fever is under 102.5 degrees Fahrenheit. How much medicine would be usual dose for a 18 month old weighing 24 pounds?

Answer:

225955.2

Step-by-step explanation:

Answer:

Jane is 57  9/20 inches tall.

Step-by-step explanation:

Answer:

The formula

Step-by-step explanation:

just do pi times the circle's radius squared.

(pi x r squared)

22. 3.9 feet tall at the highest point.

23. 12.6 inches long.

24. 76.6 feet tall.

25. The height of the formation is 50.3m.

Trigonometry studies the relationships between sides and angles of triangles.

22. To calculate the height of the ramp, David can use the concept of trigonometry. The formula for finding the height of a right triangle is h = opposite side/sin(angle).

The opposite side is 3.5 feet and the angle is 20°.

Therefore, h = 3.5/sin(20°) = 3.9 feet. The ramp needs to be 3.9 feet tall at the highest point, rounded to the nearest tenth.

23. To calculate the length of the springboard, Eric can use the concept of trigonometry.

The opposite side is 6 inches and the angle is 14.5°. Therefore, a = 6/tan(14.5°) = 12.6 inches. The springboard is 12.6 inches long.

24. To calculate the height of the roller coaster, the concept of trigonometry can be used.

The opposite side is 98 feet and the angle is 55°.

Therefore, h = 98/sin(55°) = 76.6 feet. The roller coaster is 76.6 feet tall when it reaches the top of the first hill.

25. To calculate the height of the formation, Diego can use the concept of trigonometry.

The opposite side is 43m and the angle is 36°. Therefore, h = 43/sin(36°) = 50.3m.

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Answer:formula 3x + 4y = 10 can be solved for y as y = (10 - 3x) / 4.

Step-by-step explanation:

To solve for y, we need to isolate y on one side of the equation.

3x + 4y = 10

Subtract 3x from both sides:

4y = 10 - 3x

Divide both sides by 4:

y = (10 - 3x) / 4

4 units tο the right and 6 units dοwn, withοut changing its size οr οrientatiοn describes the mοvement οf a figure that is translated accοrding tο the rule belοw.

In geοmetry, a mοtiοn is an isοmetry οf a metric space. Fοr instance, a plane equipped with the Euclidean distance metric is a metric space in which a mapping assοciating cοngruent figures is a mοtiοn.

The rule [tex]$\rm (x,y) \to (x+4,y-6)$[/tex] defines a translatiοn οf a figure in the plane. Specifically, each pοint in the οriginal figure is mοved 4 units tο the right and 6 units dοwn tο οbtain the cοrrespοnding pοint in the translated figure.

Fοr example, cοnsider the pοint (2, 3) in the οriginal figure. Applying the translatiοn rule, we οbtain (2+4 ,3-6) = (6,-3) as the cοrrespοnding pοint in the translated figure.

Similarly, any οther pοint (6, 4) in the οriginal figure is translated tο the pοint (6+4 ,4-6) = (10,-2)  in the translated figure.

Geοmetrically, we can think οf the translatiοn as sliding the entire figure 4 units tο the right and 6 units dοwn, withοut changing its size οr οrientatiοn.

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The true statements are, The probability of drawing a 2 is 0 and  The probability of drawing a number 5 or greater is greater than the probability of drawing a number less than 5.

Prοbability is a way οf calculating hοw likely sοmething is tο happen. It is difficult tο prοvide a cοmplete predictiοn fοr many events. Using it, we can οnly fοrecast the prοbability, οr likelihοοd, οf an event οccurring. The prοbability might be between 0 and 1, where 0 denοtes an impοssibility and 1 denοtes a certainty.

Here the given , Total number of outcomes = N {3,4,4,5,5,6,6,6} = 8

Now probability = No of Favorable outcome/ Total outcome.

Here Option A , Number of 2 = 0.

Then probability of getting 2 = 0/8 = 0.

Option B, Number of 7 = 0

Then probability of getting 7 =0/8 = 0

Option C , Number of 5's = 2

probability of getting 5 = 2/8 = 1/4

Number of less than 5 = 3

Probability of getting less than 5 = 3/8

Here 1/4 > 3/8 . Then The probability of drawing a number 5 or greater is greater than the probability of drawing a number less than 5.

Option D, Here least number in given is 3 not 5.

Hence the true statements are, The probability of drawing a 2 is 0 and The probability of drawing a number 5 or greater is greater than the probability of drawing a number less than 5.

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Cost of Raw Materials for 4 years is  =  $ 297,000 $ 459,000  $ 630,000  $ 423,000

Budgeted production refers to the expected level of production that a company plans to achieve during a specific period of time, typically a year. It is a key component of the budgeting process and involves estimating the amount of goods or services that a company will produce and sell in the upcoming period, based on various factors such as market demand, production capacity, and available resources.

                    Direct Materials Budget in Bottles & Grams  

                                                Year 2                                        

                                       First        Second       Third         Fourth      Total

Budgeted production,   60,000     90,000    150,000    100,000    450,000

Add Desired Ending Inventory

20 % 0f the Production   18,000   30,000    20,000      14,000     82,000

Less Beginning Inventory  

36,000/ 3                 12,000     18,000   30,000    20,000      80,000          

D.

Materials         66,000    102,000   140,000    94,000   452,000

Grams in a Bottle       3              3               3                3                 3              

Raw Materials      198,000     306,000   420,000  282,000   1356,000

Costs                      $1.50           $1.50        $1.50          $1.50        1.50          

Costs Raw Materials   $ 297,000 $ 459,000  $ 630,000  $ 423,000

    Total Raw Material Cost is $2,034,000.

"Unit cost of raw materials"

Direct Materials Budget in Bottles & Grams

                                                Year 2                                          Year 3

                                             First        Second       Third         Fourth      First

Budgeted production

Production                       = 60,000     90,000    150,000    100,000    70,000

Desired Ending Inventory  

20 % of the Production =      18,000   30,000    20,000      14,000

Less Beginning Inventory  

36,000/3   =   12,000/18,000  30,000  20,000  14,000  for musk oil.

D.

Materials Budget    =                 66,000    102,000   140,000    94,000

Grams in a Bottle    =                       3              3               3                3          

gms = 198,000 306,000 420,000 282,000 for raw materials

Costs(given)            =               $1.50           $1.50        $1.50          $1.50      

Costs of Raw Materials are $ 297,000, $ 459,000, $ 630,000, and $ 423,000 for 4 years.

Therefore, the correct answer are :

Total Raw Material Cost is $2,034,000.

Cost of Raw Materials for 4 years is  =  $ 297,000 $ 459,000  $ 630,000  $ 423,000

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The complete question is:

Three grams of musk oil are required for each bottle of Mink Caress, a very popular perfume made by a small company in western Siberia. The cost of the musk oil is $1.50 per gram. Budgeted production of Mink Caress is given below by quarters for Year 2 and for the first quarter of Year 3:

Year 2 Year 3

First Second Third Fourth First

Budgeted production, in bottles 60,000 90,000 150,000 100,000 70,000

Musk oil has become so popular as a perfume ingredient that it has become necessary to carry large inventories as a precaution against stock-outs. For this reason, the inventory of musk oil at the end of a quarter must be equal to 20% of the following quarters production needs. Some 36,000 grams of musk oil will be on hand to start the first quarter of Year 2.

Required:

Prepare a direct materials budget for musk oil, by quarter and in total, for Year 2. (Round "Unit cost of raw materials" answers to 2 decimal places.)

Step-by-step explanation:

even number=6

A=12

:.6/12

=1/2

Answer:

Step-by-step explanation:

La ecuación de una línea recta que pasa a través de un punto \ ((x_1,y_1)\) y tiene un gradiente \ (m\) se puede escribir en la forma punto-pendiente1:

\ [y - y_1 = m (x - x_1)\]

En tu caso, el punto es \ ((2,0)\) y el gradiente es \ (-3\). Sustituyendo estos valores en la fórmula anterior, obtenemos:

\ [y - 0 = -3 (x - 2)\]

Simplificando esta ecuación, obtenemos:

\ [y = -3x + 6\]

Esta es la ecuación de la línea recta que buscas.

Espero que te haya sido útil. ¿Tienes alguna otra pregunta?

Espero que te haya sido útil.

Answer:

27 duh lord help them please and me

According to the model, the recommended amount of sleep for a 25-year-old person is equal to 6.75 hours of sleep.

In Mathematics and Statistics, a line of best fit is also referred to as a trend line and it can be defined as a statistical or analytical tool that is typically used by researchers and mathematicians in conjunction with a scatter plot, in order to determine whether or not there is any form of association and correlation between a data set.

Based on the scatter plot, we can logically deduce that a linear equation which represents the line of best fit include the following:

y = -0.25x + 13

For a 25 years old person, the recommended hours of sleep can be calculated as follows;

y = -0.25x + 13

y = -0.25(25) + 13

y = -6.25 + 13

y = 6.75 hours of sleep.

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the values of x where f(x) = 1 for the function y = x^2 - 2x + 1 are x = 0 and x = 2.

general steps to find all values of x where f(x) = 1 for a given function y = f(x):

1. Set f(x) equal to 1: f(x) = 1.
2. Solve the equation for x. This may involve algebraic manipulation or using techniques such as factoring, completing the square, or using the quadratic formula, depending on the form of the equation.
3. If the equation has multiple solutions, list them all as the values of x where f(x) = 1. If the equation has no solutions, then there are no values of x for which f(x) = 1.

For example, if the function is y = x^2 - 2x + 1, then setting f(x) = 1 gives:

x^2 - 2x + 1 = 1

Simplifying this equation by subtracting 1 from both sides, we get:

x^2 - 2x = 0

Factoring out x, we get:

x(x - 2) = 0

This equation is satisfied when either x = 0 or x = 2. Therefore, the values of x where f(x) = 1 for the function y = x^2 - 2x + 1 are x = 0 and x = 2.

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Thus, estimated margin of error is 0.4.  Sample mean height of seedlings is 4.5 cm.

The degree of error in survey findings from random sampling is known as the margin of error in statistics. A wider margin of error for statistics denotes a reduced possibility of relying on a survey's or poll's findings, meaning that there will be less confidence in the results' ability to accurately reflect a community.

In order to admit that sample findings will vary between sample to sample and may differ from the actual population situation, you must add a margin of error to your statistical results.

Given data:

confidence interval of (4.1,4.9)

upper limit k = 4.9.

Lower limit r = 4.1.

So,

margin of error E = (k - r)/2

E = (4.9 - 4.1)/2

E = 0.4

Thus, estimated margin of error is 0.4.

Sample mean height of seedlings:

x = k - E

x = 4.9 - 0.4

x = 4.5

Thus, Sample mean height of seedlings is 4.5 cm.

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The minimum time that Melissa will need to accomplish the task are 15 minutes.

To start let's calculate the time she needs to count the sheets Melissa will transfer:

Sheets to be counted: 18 (Melissa can just count 18 sheets rather than 82 as there are 100 sheets in a pack) 100 - 82 = 18.

Time to count 3 sheets: 1 second

1 second = 3 sheets

    x         =  18 sheets

x = 18 x 1  / 3 = 6 seconds

6 seconds + 3 seconds to transfer the package =  9 seconds

Finally, let's calculate the total time by multiplying by the number of packs.

9 x 100 = 900 seconds / 60 =  15 minutes.

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36 cm³ of pure alcohol is added to 10 cm of an 8% alcohol solution to strengthen it to an 80% solution.

What is the solution?

A particular kind of homogenous mixture made up of two or more substances is known as a solution. A solute is a substance that has been dissolved in a solvent, which is the other substance in the mixture.

Here, we have

Given: a pharmacist adds 10cm^(3) of an 8% alcohol solution to strengthen it to an 80% solution.

Let x represent the volume of pure alcohol (100%) in cm³ needed to be added.

x × 100% + 10 cm³ × 8% = 80% × (x + 10 cm³)

x × 1 + 10 × 0.08 = 0.8 × (x + 10)

x + 0.8 = 0.8x + 8

0.2x = 7.2

x = 36 cm³

Hence, 36 cm³ of pure alcohol is added to 10 cm of an 8% alcohol solution to strengthen it to an 80% solution.

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Answer:

B: (k circle h)(x) = StartFraction 1 Over (5 + x) EndFraction

Step-by-step explanation:

To find the expression that is equivalent to (k circle h)(x), we first need to find k(h(x)).

k(h(x)) = k(5 + x) = 1/(5 + x)

Therefore, the expression that is equivalent to (k circle h)(x) is 1/(5 + x), which is option B:

(k circle h)(x) = StartFraction 1 Over (5 + x) EndFraction

Answer:

Step-by-step explanation:

To find the coterminal angle with 887, we can add or subtract any multiple of 360°.

Adding a multiple of 360°:

887 + n(360)

where n is an integer.

Subtracting a multiple of 360°:

887 - n(360)

where n is an integer.

To find the angle between -0° and -36°, we need to subtract a multiple of 360° from 887 to get an angle between -0° and -36°.

887 - n(360) = -x

where x is the angle between -0° and -36°.

We can solve for x:

x = 887 - n(360)

We want x to be negative, so we need to choose a value of n such that 887 - n(360) is less than 0.

If we set n = 3, then:

x = 887 - 3(360) = 47

So, the angle between -0° and -36° that is coterminal with 887 is 47 degrees.

Let's use the conditional probability formula to calculate the probability that Luis makes both free throws:

P(both free throws) = P(makes first) * P(makes second | makes first)

We are given that:

P(makes first) = 0.75

P(makes second | makes first) = 0.85

So we can substitute these values in the formula:

P(both free throws) = 0.75 * 0.85

P(both free throws) = 0.6375

Therefore, the probability that Luis makes both free throws is 0.6375, or 0.638 rounded to the nearest thousandth.

Answer:

Step-by-step explanation:

first.. simplify

5.9x^2 + 8.5x +4.5x^2+5x (add the others together in a different problem)

then subtract the two numbers (i hope this helps!)

The interval notation for the solution set is (-∞, -4] and the number line is on the image at the end.

Here we want to find the solution set of the inequality below:

x ≤ -4

First let's do the interval notation. This will be the set that contains all the numbers from negative infinity to -4 (with -4 included, so  we need to have a closed set at that end)

This is written as:

(-∞, -4]

The use of the symbols [ ] means that the element belongs to the set.

Now to the number line, we will have a closed circle at x = -4 (because it is a solution) and a line that goes to the left of it. You can see an example in the graph at the end.

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The regular price of the TV is $445.81, and the sale price is $393.36.

To find the percent decrease in the price, we can use the formula:

percent decrease = (original price - sale price) / original price x 100%

Substituting the given values, we get:

percent decrease = ($445.81 - $393.36) / $445.81 x 100%

percent decrease = $52.45 / $445.81 x 100%

percent decrease = 0.1175 x 100%

percent decrease = 11.75%

Therefore, the percent decrease in the price of the TV is 11.75%.

The value of 2 miles = 3520 yards and 3 miles = 5280 yards. 2 yards = 6 feet and 3 yards = 9 feet. 2 feet = 2 x 12 inches = 24 inches and 3 feet = 36 inches.

The International System of Units (SI) units may be used in trade and commerce, grants and other business-related activities, educational information, and as guidelines in publications to improve understanding of the metric system. The SI units may be interpreted or modified for use in the United States by the Secretary of Commerce through the National Institute of Standards and Technology.

Multiply the number of miles by 1760:

1 mile = 1760 yards

2 miles = 2 x 1760 yards = 3520 yards

3 miles = 3 x 1760 yards = 5280 yards

Multiply the number of yards by 3, since there are 3 feet in a yard.

1 yard = 3 feet

2 yards = 2 x 3 feet = 6 feet

3 yards = 3 x 3 feet = 9 feet

Multiply the number of feet by 12, since there are 12 inches in a foot.

1 foot = 12 inches

2 feet = 2 x 12 inches = 24 inches

3 feet = 3 x 12 inches = 36 inches

Hence, the value of 2 miles = 3520 yards and 3 miles = 5280 yards. 2 yards = 6 feet and 3 yards = 9 feet. 2 feet = 2 x 12 inches = 24 inches and 3 feet = 36 inches.

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Answer:

x=7 and 1/6

Step-by-step explanation:

LOOK AT THE PICTURE! Because the transversal (line that goes through A and B) is straight, then:

(Angle C)+(20x+10)=180 deg

Angle C=(180 deg)-20x+10 deg

Angle C=170-20x

We know that 4x+2 is equal to angle C (marked in the picture) because of alternate interior angles are congruent theorem. So:

170-20x=4x+2

172=24x

x=7 and 1/6

Answer:

16

Step-by-step explanation:

Because this is a right triangle the two angles besides the right angle add up to 90°

33 + 3x + 9 = 90

Combine like terms

42 + 3x = 90

Isolate the x ( subtract 42 from both sides)

3x = 48

Divide both sides by 3

x = 16

Answer:

X= 16

Step-by-step explanation:

right angle = 90°

And we have 33° already

90 + 33 = 123

Triangle is 180

180 - 123 = 57

Write in an equation

57 = 3x + 9

57- 9 = 48

48= 3x

48/ 3 = 16

X= 16

The least number of plums that can be shared equally among 6, 9, or 12 children is the smallest common multiple (LCM) of 6, 9, and 12.

Prime factorizing each number, we get:

6 = 2 * 3 9 = 3 * 3 12 = 2 * 2 * 3

Taking the highest power of each prime factor, the LCM is:

LCM = 2 * 2 * 3 * 3 = 36

Therefore, the least number of plums that can be shared equally among 6, 9, and 12 children is 36, which is option (B).

Answer:

Step-by-step explanation: answer is choice B or 36

That would be finding the Lcm of least common multiple of the three numbers. Which is 36

hope it helps!

The circumference of a circle with a diameter of 21 cm is 65. 94cm

The equation for the formula that is used to determine the circumference of a circle is expressed as;

C = 2πr

Such that the parameters are enumerated as;

Also, the formula for calculating the radius of a circle is expressed as;

Radius = Diameter/2

Substitute the value

Radius = 21/2 = 10. 5cm

Substitute the value for circumference

Circumference = 2 × 3.14 × 10. 5

Find the value

Circumference = 65. 94cm

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The independent events are given below:

Rolling a dice and flipping a coin:

Spinning two spinners each round:

Grabbing an S out of the scrabble bag and then grabbing an M:

These are dependent events because the outcome of the first event affects the outcome of the second event. The number of possible outcomes for the second event depends on the outcome of the first event.

For example, if the S is not replaced in the bag after it is picked, then the probability of picking an M on the second draw will be different if an S was picked on the first draw.

Pulling a candy, eating it, and pulling another out of a bag:

These are dependent events because the outcome of the first event affects the outcome of the second event. After one candy is removed from the bag, the total number of candies in the bag decreases, which affects the probability of selecting a certain type of candy on the second draw.

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The employee's net pay after taxes if he works 52.5 hours in one week is $616.875.

The net pay is the difference between the gross periodic pay or earnings less statutory deductions, including income taxes.

Normal hourly rate = $15

Normal weekly hours = 40 hours

Overtime rate = 1¹/₂ of $15 = $22.50

Income tax rate = 30%

Total hours worked in one week = 52.5 hours

Overtime hours = 12.5 (52.5 - 40)

Normal weekly gross pay = $600 ($15 x 40)

Overtime pay = $281.25 ($22.50 x 12.5)

Total pay for the week = $881.25

Income tax = $264.375 ($881.25 x 30%)

Net pay = $616.875 ($881.25 - $264.375)

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