what is equivalent -87=-83g

184,219,440 ways.

What is contestant?

A participant in a contest or competition is known as a contestant. A contestant is someone who challenges election results.

There are 570 contestants, and any one of them can win the first prize.

One of the remaining 569 people can receive the second prize.

Third may be assigned to any of the remaining 568.

We can accomplish this in 570*569*568 ways

= 184,219,440 ways.

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Answer:

The answer is 4

Step-by-step explanation:

4x9=36

2x4=8

Hope this helps

Greatest common factor (GCF) of 36 and 8 is 4

Answer:

Step-by-step explanation:

Answer: as per question statement

we need to set up an equation first

p(t)=1200e(0.052*t)

they have given that it is relative to 1200 that means it starts to increase from 1200 at t=0 initially 1200 bacteria were present

we need to find population at t=6

we need to plug t=6 in p(t).

P(6)=1200e(0.052*6)=1639.38

1638.38 bacteria were present at that time t=6

Step-by-step explanation: I hope this helps.

Answer:

Steps to find the equation of a line from two points:

Find the slope using the slope formula

Use the slope and one of the points to solve for the y-intercept (b).

One of your points can replace the x and y, and the slope you just calculated replaces the m of your equation y = mx + b. Then b is the only variable left. Use the tools you know for solving for a variable to solve for b.

Once you know the value for m and the value for b, you can plug these into the slope-intercept form of a line (y = mx + b) to get the equation for the line.

Step-by-step explanation:

Well this is my way lol

mark brainliest if u want to cuz i need 5 more :)

Answer:

Step-by-step explanation:

You usually need to find the slope first.

When you have more than two points, you use the slope-intercept formula.

When you have one point and a slope, you use point-slope formula.

Hope this helps!

Answer:

they are consistent .hope this helps

The first step to solve for r is (J) He should divide both sides of the equation by π.

The equation is given as:

A= πr^2

Divide both sides of the equation by π.

So, we have:

r^2 = A/π

Hence, the first step to solve for r is (J) He should divide both sides of the equation by π.

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Question 1

Arc FP is 52° by the inscribed angle theorem.

The answer is thus 128° because the diameter makes DF the arc of a semicircle.

Question 2

The radii of a circle are equal, so we have a hypotenuse of 13 and a leg of length 5.

By the Pythagorean theorem, x=12.

Answer:

this is the answer in the image above

Answer:

look attachment

there were 80 more tickets sold for balcony seats than for orchestra seats

Let number of tIcket for balcony be represented as x

and

Number of tickets for orchestra seat be represented as y such that the total number pf tickets sol;d would be

X+ Y = 300--- equation 1

And the cost for $4.00 for a balcony seat and $7.50 for an orchestra seat totalling ticket sales of $1,585 be represented as

4x + 7.50y = 1585----- equation 2

X+ Y = 300--- equation 1

4x + 7.50y = 1585----- equation 2

Multiplying equation 1 by 4 and subtracting from equation2

4x + 7.50y = 1585

-4x+4y= 1200

3.50y =385

y =385/3.50

y=110

To find x, when y=110

X+ Y = 300--- equation 1

x+110=300

x= 300-110= 190 tickets

balcony seats  tickets = 190

orchestra seats tickets = 110

Therefore, there were 80 more tickets sold for balcony seats than for orchestra seats

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Answer:

186,624 I think

Step-by-step explanation:

4*3=12

12*4=48

48*9=432

\(432^{2}\)= 186,624!

The probability that a customer who paid with a credit card bought premium gas is 0.205.

We need to use Bayes' theorem to find the required probability. Let P(P) be the probability that the customer bought premium gas, and P(C) be the probability that the customer paid with a credit card.

We know that:

We want to find P(P|C), which is the probability that the customer bought premium gas given that she paid with a credit card.

Using Bayes' theorem, we have:

\(P(P|C) = \frac{P(C|P) \cdot P(P)}{P(C)}\)

We can find P(C) using the law of total probability:

P(C) = P(C|R) . P(R) + P(C|M) . P(M) + P(C|P) . P(P)

Substituting the given values, we get:

P(C) = 0.28 * 0.88 + 0.34 * 0.02 + 0.42 * 0.10 = 0.3036

Now, substituting P(C|P) = 0.42 and P(P) = 0.10, we get:

\(P(P|C) = \frac{0.42 \cdot 0.10}{0.3036} = 0.205\)

Therefore, the probability that a customer who paid with a credit card bought premium gas is 0.205 (rounded to 3 decimal places).

The complete question:

In a recent month, 88% of automobile drivers filled their vehicles with regular gasoline, 2% purchased midgrade gas, and 10% bought premium gas. Of those who bought regular gas, 28% paid with a credit card; of customers who bought midgrade and premium gas, 34% and 42%, respectively, paid with a credit card. Suppose we select a customer at random. Given that the customer paid with a credit card, find the probability that she bought premium gas.

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The measure of U is 180 degrees. z is the incentre it has 360 degrees, W=102 degrees, the angle T is 114.5 and angle V is 114.5 degrees

A triangle is a three-sided polygon that consists of three edges and three vertices.

Given,

In Diagram, if Z is the incenter of AWXY,

m/WYX= 86° and m/WXZ = 33°,

We need to find the measure of other angles.

As z is the incentre it has 360 degrees.

The measure of U is 180 degrees.

By angle sum property we find Measure of W

W+45+33=180

W+78=180

W=180-78

W=102

The measure of quadrilateral is 360 degrees

T+V+45+86=360

x+x+45+86=360

2x+131=360

2x=229

x=114.5

So, the angle T is 114.5 and angle V is 114.5

Hence, The measure of U is 180 degrees. z is the incentre it has 360 degrees, W=102 degrees, the angle T is 114.5 and angle V is 114.5 degrees

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The required answer is considering both the EAC and P.W., it is recommended to replace the old equipment with the new equipment.

Given that:

For the old equipment:

Cost = $500,000

Annual Operating Cost = $58,000

Salvage Value = $20,000

Life = 8 years

For the new equipment:

Cost = $600,000

Annual Operating Cost = $15,000

Salvage Value = $150,000

Life = 10 years

To determine whether to replace the old equipment, we can compare the Equivalent Annual Cost (EAC) and Present Worth (P.W.) of both options.

Calculate the EAC and P.W. for both options and compare them.

Calculate EAC:

EAC = Cost + Annual Operating Cost - Salvage Value / Life

For the old equipment:

EAC (old) = $500,000 + $58,000 - $20,000 / 8

EAC (old) = $63,500

For the new equipment:

EAC (new) = $600,000 + $15,000 - $150,000 / 10

EAC (new) = $48,500

Calculate P.W. at MARR (Minimum Attractive Rate of Return) of 10%:

P.W. = -Cost + Annual Operating Cost - Salvage Value / (1+MARR)^Life

For the old equipment:

P.W. (old) = -$500,000 + $58,000 - $20,000 / (1+0.10)^8

P.W. (old) = $157,273.22

For the new equipment:

P.W. (new) = -$600,000 + $15,000 - $150,000 / (1+0.10)^10

P.W. (new) = $167,777.05

Based on the calculations, the EAC for the new equipment is lower than the EAC for the old equipment. Additionally, the P.W. for the new equipment is slightly higher than the P.W. for the old equipment.

Therefore, considering both the EAC and P.W., it is recommended to replace the old equipment with the new equipment.

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                                                           Part A)

Given

Using the point-slope form of the line equation

\(y-y_1=m\left(x-x_1\right)\)

where

m is the slope of the line

(x₁, y₁) is the point

In our case:

substituting the values m = 6 and the point (x₁, y₁) = (7, 2) in the point-slope form of the line equation

\(y-y_1=m\left(x-x_1\right)\)

\(y - 2 = 6(x-7)\)

Therefore, the equation in​ point-slope form for the line having the slope m = 6 and containing the points (7,2) will be:

\(y - 2 = 6(x-7)\)

                                                        Part B)

Given

Using the point-slope form of the line equation

\(y-y_1=m\left(x-x_1\right)\)

where

m is the slope of the line

(x₁, y₁) is the point

In our case:

substituting the values m = -3 and the point (x₁, y₁) = (3, 8) in the point-slope form of the line equation

\(y-y_1=m\left(x-x_1\right)\)

\(y - 8 = -3(x-3)\)

Therefore, the equation in​ point-slope form for the line having the slope m = -3 and containing the points (3, 8) will be:

\(y - 8 = -3(x-3)\)        

Answer:

2

Step-by-step explanation:

1/5*10

The inequalities are solved and the operations does not change

Given data ,

a)

Let the inequality be 4 < 7

Multiplying both sides by 7: 47 < 77, which simplifies to 28 < 49.

Multiplying both sides by 6: 628 < 649, which simplifies to 168 < 294.

Multiplying both sides by 3: 3168 < 3294, which simplifies to 504 < 882.

Multiplying both sides by 10: 10504 < 10882, which simplifies to 5040 < 8820.

The inequality sign remained "<" (less than), and the inequality was still true. Multiplying by a positive number does not change the direction of the inequality

b)

Let the inequality be 11 > -2

Adding 5 to both sides: 11 + 5 > -2 + 5, which simplifies to 16 > 3.

Adding 3 to both sides: 16 + 3 > 3 + 3, which simplifies to 19 > 6.

Adding (-4) to both sides: 19 + (-4) > 6 + (-4), which simplifies to 15 > 2.

The inequality sign remained ">" (greater than), and the inequality was still true. Adding a positive number to both sides of an inequality does not change the direction of the inequality

c)

Let the inequality be -4 < -2

Subtracting 6 from both sides: -4 - 6 < -2 - 6, which simplifies to -10 < -8.

Subtracting 8 from both sides: -10 - 8 < -8 - 8, which simplifies to -18 < -16.

Subtracting 2 from both sides: -18 - 2 < -16 - 2, which simplifies to -20 < -18.

The inequality sign remained "<" (less than), and the inequality was still true. Subtracting a positive number from both sides of an inequality does not change the direction of the inequality

d)

Let the inequality be -8 < 8

Dividing both sides by -4: -8/-4 < 8/-4, which simplifies to 2 < -2.

Dividing both sides by -2: 2/-2 < -2/-2, which simplifies to -1 < 1.

The inequality sign remained "<" (less than), but the inequality is not true anymore. Dividing both sides of an inequality by a negative number changes the direction of the inequality.

Hence , the inequalities are solved

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The required volume of the drug can be obtained as 4 mL.

We know that according to the question, the volume of the drug would be connected with the mass of the drug that is under consideration. We know that the mass of the drug that is taken would depend on the mass of the dog.

Since the dog has a mass of 10 Kg;

On the first day, the dog needs a mass  of; 0.2 * 10 = 2 mg

Each other day , the dog needs a mass of; 0.1 * 10 = 1 mg

Total mass of the drug required by the dog = 2 mg + 4(1 mg)

= 6 mg

Since each milliliters has a mass of 1.5 Kg, the volume that is required is 4 mL.

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The arrangement of expressions from least to greatest is c, a and b

The given expressions are

a. 4-6

b. -4+6

c. -4-6

We need to arrange from least expression to greatest

What is Ascending Order?

The arrangement of numbers from least to greatest

Solve a, b and c expressions

a. 4-6=-2

b. -4+6=2

c. -4-6=-10

We know that -10<-2<2

Therefore the arrangement of expression from least to greatest is c, a and b

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Answer:

Rahim should expect to sell his car for approximately $11,406.35

Step-by-step explanation:

Rahim drove his car for 54,045 - 9,385 = 44,660 miles

if the car depreciates 5¢ for every kilometer driven, we must convert 44,660 miles to kilometers

44,660 miles x 1,60934 kilometers/mile = 71,873.12 ≈ 71,873 kilometers

the car depreciated by 71,873 x $0.05 = $3,593.65

Rahim should expect to sell his car for approximately $15,000 - $3,593.65 = $11,406.35

Answer:

405

Step-by-step explanation:

A = P(1-r)^t

A = 500 (1-.1)^2

A = 500 (.9)^2

   = 500*0.81

   = 405

Answer:

slope(m) is -4

Step-by-step explanation:

\(m=\frac{-17-(-1)}{5-1} \\\\m=\frac{-16}{4} \\\\m=\frac{-4}{1} \\\\m=-4\)

now substitute with one of the points

y=mx+b

-1=-4+b

+4  +4

3=b

now you have both m and b

y=-4x+3

The side of a square is increasing with a rate of 10 inches/minute. The length of the side is given as 25 inches. The rate of change of area of the square is 500 inches/minute.

The side of the square s is given as 25 inches. We know that, area A = s².

Applying differentiation for the above equation, we get

dA/dt² = d(s²)/dt

dA/dt² = 2s* ds/dt

Given that, the side of a square is increasing with a rate of 10 inches/minute and s = 25 inches.

ds/dt = 10 inches/minute

dA/dt² = 2s* ds/dt = 2*25*10 = 500 inches per minute

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As given by the question

There are given that the graph.

Now,

The value of f(4) is:

And

If f(x)=5, then x is:

Hence, the value of f(4) is 0 and x is 2.

Answer:

Question 3: d

Question 4: a

Step-by-step explanation:

Substitute the letters for the numbers that they give you.

3. 34 or D

4. A or 80

5. B or x/4

3. plug the n and x value so:

20+5(3)-1 **always do the parenthesis**

20+15-1= 35-1= 34

4. same thing as the last one:

5(4+3(4))

20+ 3(4)= 20+ 5*12= 20+60= 80

5. you divide whatever the bill is by 4

The legitimate probability distribution for the discrete random variable X is:

Value of x P(X= )

1 0.10

2 0.22

4 0.14

5 0.18

6 0.36

To create a legitimate probability distribution, the sum of all the probabilities should be equal to 1. So, we can use the fact that the sum of all probabilities must equal 1 to find the missing probability for X = 5.

Value of x P(X= )

1 0.10

2 0.22

4 0.14

5 ?

6 0.36

To find P(X = 5), we can subtract the sum of the probabilities for X = 1, 2, 4, and 6 from 1:

P(X = 5) = 1 - (0.10 + 0.22 + 0.14 + 0.36) = 0.18

Therefore, the legitimate probability distribution for the discrete random variable X is:

Value of x P(X= )

1 0.10

2 0.22

4 0.14

5 0.18

6 0.36

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The expression that represents the approximate area of the circle in square inches is 9.42 times 3.

To find the area of the circle, we can consider the parallelogram formed by arranging the equal sectors of the circle. The base of the parallelogram is given as 9.42 inches, and the height is 3 inches.

The area of a parallelogram can be calculated by multiplying the base and the height. In this case, the area of the parallelogram is 9.42 inches times 3 inches.

Therefore, the expression that represents the approximate area of the circle is 9.42 times 3, which simplifies to 28.26 square inches.

It's important to note that the expression provided in the options, 9.42 times 39.42 or any of the other options, does not correctly represent the area of the circle in square inches based on the given information. The correct expression is 9.42 times 3.

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Answer:

D 0.6

Step-by-step explanation:

plato/edmentum

Answer: 0.6

Step-by-step explanation: