translation 2 units to the left of the graph of f(x) = |x|-5

Answer:

its B I think

Step-by-step explanation:

Answer:

B, 29%

Step-by-step explanation:

1. eliminate the ones that dont make sense.

*cross out C*

Why?

2.9% is barely anything so it wouldnt make sense in this situation.

*cross out D*

Why?

71% is alot. its more than half. and 156.20 is less than half of 220.00

*cross out A*

Why?

63.8% is also more than half. the same reason like choice D.

current choices left:

B.

2. multiply the percentages to $220.00

220 * 0.29 = 63.8

220 - 63.8 = 156.2

SO YOUR ANSWER WOULD BE CHOICE B

Hope it helped! ^^

Answer:

B? I think itts B

Step-by-step explanation:

Among the labor rooms, combination labor and delivery rooms, and delivery rooms, the labor rooms had the highest utilization rate of 11.67% during the busy three-day period at Dahlia Medical Center.



To determine the facility with the highest utilization rate, we need to calculate the total time spent in each facility. For the labor rooms, we know that the average time spent is about a day, so the total time spent in labor rooms would be 35 (number of rooms) multiplied by 24 (hours) for each day. This gives us 840 labor room-hours.

For the combination labor and delivery rooms, the average time spent is about 24 hours. So the total time spent in these rooms would be 17 (number of rooms) multiplied by 24 (hours), resulting in 408 room-hours.For the delivery rooms, the average time spent is about one hour. Therefore, the total time spent in these rooms would be 5 (number of rooms) multiplied by 1 (hour), giving us 5 room-hours.Now we can calculate the utilization rates by dividing the total time spent in each facility by the total time available during the three-day period. The total time available is 3 (days) multiplied by 24 (hours per day), which is 72 hours.

The utilization rate for labor rooms is 840 / 72 = 11.67%.The utilization rate for combination labor and delivery rooms is 408 / 72 = 5.67%.The utilization rate for delivery rooms is 5 / 72 = 0.07%.Therefore, the labor rooms had the highest utilization rate at 11.67%.

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The length longer diagonal is 174 cm.

In a rhombus, the diagonals bisect each other as well as the the vertex angles and adjacent angles are supplementary

So assuming that the 70 degree angle is opposite the 122 cm diagonal, we have

(1/2 length of the shorter diagonal) / sin (35)  = (1/2 length of the longer diagonal) / sin(55)

Multiply both sides by 2

( length of the shorter diagonal) / sin (35)  = ( length of the longer diagonal) / sin(55)

Multiply both sides by sin(55).

Length of the longer diagonal = sin (55) (122 cm) / sin (35) = 174 cm

Therefore, the length of the longer diagonal is 174 cm.

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Answer:

x=8

Step-by-step explanation:

Angle bisector means it cute the big angle into two equal, smaller angles (like cutting a piece of cake in half)

therefore, you can set both smaller angles equal to each other, then solve for x

4x+1=33   Subtract 1 from both sides

4x=32      Divide both sides by 4

x=8

You'll get it, keep studying! :)

Answer:

c - 8 is greater than or equal to -15

Step-by-step explanation:

I can't show the symbols

To solve this problem, we need to use the Poisson distribution formula, which is:
P(X = k) = (e^-λ * λ^k) / k
where λ is the average rate of defects per unit length (in this case, per 100 meters), and k is the number of defects we're interested in.

First, we need to find the rate of defects per meter, which is:
λ' = λ / 100 = 0.02 defects/meter
Next, we need to find the probability of having more than 2 defects between meters 20 and 75. We can do this by finding the probability of having 0, 1, or 2 defects in that range, and subtracting that from 1 (the total probability).
Let X be the number of defects in the range from meter 20 to meter 75. Then, X follows a Poisson distribution with mean:
μ = λ' * (75 - 20) = 1.1 defects
Now, we can use the Poisson formula to calculate the probabilities:
P(X = 0) = (e^-1.1 * 1.1^0) / 0! = 0.3329
P(X = 1) = (e^-1.1 * 1.1^1) / 1! = 0.3647
P(X = 2) = (e^-1.1 * 1.1^2) / 2! = 0.2006
Therefore, the probability of having more than 2 defects between meters 20 and 75 is:
P(X > 2) = 1 - (P(X = 0) + P(X = 1) + P(X = 2))
P(X > 2) = 1 - (0.3329 + 0.3647 + 0.2006)
P(X > 2) = 0.102

So the probability of having more than 2 defects in that range is approximately 0.102, or 10.2%.

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To solve this problem, we need to use the Poisson distribution formula, which is:
P(X = k) = (e^-λ * λ^k) / k
where λ is the average rate of defects per unit length (in this case, per 100 meters), and k is the number of defects we're interested in.

First, we need to find the rate of defects per meter, which is:
λ' = λ / 100 = 0.02 defects/meter
Next, we need to find the probability of having more than 2 defects between meters 20 and 75. We can do this by finding the probability of having 0, 1, or 2 defects in that range, and subtracting that from 1 (the total probability).
Let X be the number of defects in the range from meter 20 to meter 75. Then, X follows a Poisson distribution with mean:
μ = λ' * (75 - 20) = 1.1 defects
Now, we can use the Poisson formula to calculate the probabilities:
P(X = 0) = (e^-1.1 * 1.1^0) / 0! = 0.3329
P(X = 1) = (e^-1.1 * 1.1^1) / 1! = 0.3647
P(X = 2) = (e^-1.1 * 1.1^2) / 2! = 0.2006
Therefore, the probability of having more than 2 defects between meters 20 and 75 is:
P(X > 2) = 1 - (P(X = 0) + P(X = 1) + P(X = 2))
P(X > 2) = 1 - (0.3329 + 0.3647 + 0.2006)
P(X > 2) = 0.102

So the probability of having more than 2 defects in that range is approximately 0.102, or 10.2%.

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Answer:negative

a>b

b-a<0 (negative)

The property for the missing justification is: A. addition property of equality.

If b - a = c, based on the addition property of equality, we can isolate b by adding a to both sides, i.e. b - a + a = c + a, to give us b = c + a.

Using the addition property of equality, 7 was added to both sides of the equation as shown in step 3.

Therefore, the missing justification is: A. addition property of equality.

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The equivalent equation to the given logarithm is log₃9=2.

A log function can be used to determine how much a given number must always be raised to reach the desired result.

aˣ = b

This can be written as;

logₐ b = c

For the expression;

3² = 9

Given what we know about just the logarithm, the following is how we can represent the given equation:

3² = 9

log₃9 = 2

Consequently, the equivalent equation of 3² = 9 could be expressed as log₃9=2.

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The correct question is-

Which logarithmic equation is equivalent to 3^2 = 9?

Answer:

O1

Step-by-step explanation:

Slope intercept form is y=mx+b, where m is the slope and b is the y intercept.

We are given a point: (0,-2) and a slope; -3.

we can substitute the numbers into the equation above, with what we know, to find b.

-2=-3(0)+b

multiply

-2=0+b

-2=b

so the y intercept is -2.

Since we know that the slope is -3, and the y intercept is -2, the equation is y=-3x-2

Therefore O1 is your answer

Hope this helps!

Answer:

A

Step-by-step explanation:

$38.95 for 3 m size pizzas and a salad

38.95 = 3m + 11.98

Answer:

3m+$11.98=$38.95

Step-by-step explanation:

$11.98=one salad ,

3m=The price of three medium-sized pizza &

$38.95=The price of three medium-sized pizza & a salad

\(\huge\text{Hey there!}\)

\(\mathsf{\dfrac{36^3}{12^5}}\)

\(\mathsf{= \dfrac{36\times36\times36}{12\times12\times12\times12\times12}}\)

\(\mathsf{= \dfrac{1,296\times36}{144\times144\times12}}\)

\(\mathsf{= \dfrac{46,656}{20,736\times12}}\)

\(\mathsf{= \dfrac{46,656}{248,832}}\)

\(\mathsf{\mathsf{= \dfrac{46,656\div 15,552}{248,832 \div 15,552}}}\)

\(\mathsf{= \dfrac{3}{16}}\)

\(\huge\text{Therefore, your answer should be:}\)

\(\ \huge\boxed{\mathsf{\dfrac{46,656}{248,832}\ or\ \dfrac{3}{16}}}\huge\checkmark\\\\\ \huge\boxed{\uparrow}}\huge\text{ Either of those should work because they are}\\\huge\text{equivalent to each other :) }} \huge\boxed{\uparrow}}\)

\(\huge\text{Good luck on your assignment \& enjoy your day!}\)

Answer: 46656/248832

Step-by-step explanation:

Potentiation in fractions.

Power is made up of a base and an exponent. The exponent indicates how many times the base will be multiplied by itself.

\(\boldsymbol{\sf{\dfrac{36^3}{12^5}=\dfrac{36\times36\times36}{12\times12\times12\times12\times12 }=\dfrac{46656}{248832 } }}\)

36³/12⁵ = 46656/248832

The ability to order items in a sequence, such as longest to shortest, is known as Seriation.

Seriation is a cognitive skill that involves arranging objects, events, or ideas in a particular order or sequence. It is a crucial aspect of cognitive development and is typically acquired during early childhood. Seriation is the ability to mentally order objects along a quantitative dimension, such as size, weight, or length.

Seriation involves comparing and ordering items based on specific criteria. For example, if given a group of objects of different lengths, a child who has developed seriation skills will be able to arrange the objects in order from shortest to longest. Similarly, if given a group of numbers, a child who has developed seriation skills will be able to arrange them in order from smallest to largest.

Seriation is an important cognitive skill that is used in various areas of life, including academic, professional, and personal domains. It allows individuals to organize information and ideas in a logical and meaningful way, which can facilitate more efficient processing and understanding of complex concepts.

Overall, seriation is a fundamental cognitive skill that plays a crucial role in various aspects of life, including problem-solving, decision-making, and organization. It is an essential skill that supports the development of higher-order thinking skills, such as analysis, evaluation, and synthesis.

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The correct answer is 1. U.S. Gross Domestic Product (GDP) measures final goods and services made in the United States, while U.S. Gross National Product (GNP) measures final goods and services made with American factors of production, regardless of where they are produced.

This means that while GDP only includes the value of goods and services produced within the country's borders, GNP includes the value of goods and services produced by domestic factors of production, including citizens, businesses, and government, both domestically and abroad.
For example, if a U.S. citizen works for a foreign company and earns income, that income would be included in the calculation of GNP but not GDP. Conversely, if a foreign company produces goods within the U.S., the value of those goods would be included in GDP but not GNP.
It is important to note that while GDP is the more commonly used measure of economic activity within a country, GNP provides a broader picture of the country's economic involvement in the global economy.

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Answer:

p/2

Step-by-step explanation:

Written as a fraction, p/2 is the same as p divided by 2.

Answer:

8 degrees difference

Step-by-step explanation:

Just subtract the two numbers given

-4--12

-4+12=8

(not -8 because it’s the difference between the NOON and the 6pm tempature)

Answer:

48

Step-by-step explanation:

8 players for every team: 6x8=48.

Answer:

48 players

Step-by-step explanation:

There are 6 teams

There are 8 players per team

You can multiply them: 6 x 8 = 48

There are 48 players

-Chetan K

The probability of at least one appearance in a 21-alternate period is 0.969803

(a) The appearance  rate is 10 passengers nanosecond , so the anticipated number of advents  in nanosecond is also 10. The probability of no advents  in one minute is given by the Poisson distribution with parameter lambda = 10:

P(X = 0) = \(e^{(-lambda)}\) \(lambda^{0}\) / 0! =  \(e^{(-10)}\)* \(10^{0}\) / 1! = 0.000045 (rounded to 6 decimal places)

Therefore, the probability of no arrivals in one-minute period is 0.000045.

(b) To compute the probability that three or fewer passengers arrive in one-minute period, we can use the cumulative distribution function (CDF) of the Poisson distribution:

P(X <= 3) = sum from i=0 to 3 of P(X = i)

= P(X = 0) + P(X = 1) + P(X = 2) + P(X = 3)

= \(e^{-10}\) *\(10^{0}\) / 0! + \(e^{(-10)}\) * \(10^{1}\)/ 1! + \(e^{(-10)}\) * \(10^{2}\) / 2! + \(e^{(-10) }\)* \(10^{3}\)/ 3!

= 0.010336 (rounded to 6 decimal places)

Therefore, the probability that three or fewer passengers arrive in one-minute period is 0.010336.

(c) The arrival rate is 10 passengers per minute, which is equivalent to 10/60 = 1/6 passengers per second. Therefore, the expected number of arrivals in a 21-second period is (1/6) * 21 = 3.5 passengers. The probability of no arrivals in a 21-second period is given by the Poisson distribution with parameter lambda = 3.5:

P(X = 0) = \(e^{(-lambda)}\) * l\(lambda^{0}\) / 0! = \(e^{(-3.5)}\) * \(3.5^{0}\)/ 1! = 0.030197 (rounded to 6 decimal places)

Therefore, the probability of no arrivals in a 21-second period is 0.030197.

(d) The probability of at least one arrival in a 21-second period is equal to 1 minus the probability of no arrivals:

P(at least one arrival) = 1 - P(no arrivals)

= 1 - 0.030197

= 0.969803 (rounded to 6 decimal places)

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The calculated value of the slope of the graph is -2

from the question, we have the following parameters that can be used in our computation:

The graph

Where, we have

(0, 5) and (4, -3)

The rate of the graph is calculated as

Rate = Change in y/x

using the above as a guide, we have the following:

Rate = (-3 - 5)/(4 - 0)

Evaluate

Rate = -2

Hence, the slope is -2

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Answer:

The y-coordinates in quadrant IV are negative. Because y represents profit, negative values of y signify not making a profit. That is, negative values signify loss. The points in quadrant IV represent the baseball team losing money.

Step-by-step explanation:

I took the assignment :).

Answer: 72cm³

Step-by-step explanation:

lengh x width x base with means 6 x 4 x 3

The dimensions of the park are obtained as 180 yards and 140yards respectively.

A linear equation is a equation that has degree as one.

To find the solution of n unknown quantities n number of equations with n number of variables are required.

Suppose the width of the rectangle be x yards.

Then, its length is given as x - 40 yards.

Since, the perimeter of a rectangle is given as 2(l + b).

Substitute the corresponding values to get the equation as follows,

640 = 2(x - 40 + x)

=> 640 = 2(2x - 40)

=> 2x - 40 = 640/2

=> 2x - 40 = 320

=> x = 360/2 = 180

Then, the length is given as 180 - 40 = 140 yards.

Hence, the dimensions of the park are obtained as 180 yards and 140 yards respectively.

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Answer:

The expression (8d)^2/3 can be rewritten in radical form as ((8d)^2)^(1/3). Using the rule that (a^b)^c = a^(b*c), we can simplify this expression to (8d)^(2/3).

Now, using the definition of a fractional exponent, we can rewrite this expression as root(3,(8d)^2). This is the radical form of the expression (8d)^2/3.

Please mark brainiest answer! (with the crown)

In total, 57 different palindromes are possible on a 12-hour digital clock displaying only the hours and minutes.

A palindrome is a number which reads the same forward as backward.

Consider the time from 1 hour to 9 hours.

In this case, the time will be of form x:yz.

There are 9 choices for x (1,2,3,4,5,6,7,8,9).

There are 6 choices for y (0,1,2,3,4,5).

So, in this time period, the number of palindromes will be 9*6=54.

Now, from 10 hours to 12 hours, the minutes are already determined, so there are only 3 palindromes in this case.

Therefore, there are (54+3)=57 palindromes on a 12-hour digital clock displaying only the hours and minutes.

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Answer:

2:1 I think heheheheeh

Step-by-step explanation:

lol

The population size after four days is 121.

Given that,

a population of protozoa with a constant relative growth rate of 0.8603 per member per day

let P be the population size and let t be the time interval then the given system modeled by the differential equation

\(\frac{dP}{dt}\) = 0.8603

by solving the separable equation and expifying both sides we get,

P = A \(e^{0.8603t}\)

From the condition that on day zero the population consist of four members,

i.e. P(0) = 4, A = 4

Therefore population size after four days is

P(4) = 4\(e^{4(0.8603)}\)

      = 4 \(e^{3.441}\)  

      = 4 × 30.295

P(4) =  121.2

nearest whole number is 121

i.e P(4) = 121

Hence the population size after four days is 121.

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x - y = 15   is an equation of the straight line.

What is a straight line, exactly?

Simply put, a straight line is a line devoid of bends. A straight line is one that does not curve and reaches to infinity on both sides.

The given points are ( 8, -7) and  ( -6 , - 7)

Slope through the slope formula and then use one point formula to find eqaution.

Now, let's use here two point formula.

The formula is

\(y - y_{1} = \frac{y_{2} - y_{1} }{x_{2}- x_{1} } ( x - x_{1}\)

Now, keep all values.

\(y - (-7) = \frac{-7 + 7}{-6 -8} ( x - 8)\)

 y + 7 = x- 8

x - y = 8 + 7

x - y = 15

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Answer:

C

Let's simplify the answers. Use absolute value.

| -5.1 | = 5.1 - > |5.1| = 5.1

4.7 - > |4.7| = 4.7

| -0.9 | = 0.9 - > |0.9| = 0.9

- |6.7| = -6.7 - > |-6.7| = 6.7

Now, order each from least to greatest.

0.9, 4.7, 5.1, 6.7

Which one is the smallest? 0.9

So, C is correct.

I'm sorry if I misunderstood.

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