PLEASE HELP!! WILL GIVE BRAINLIEST!!!!!!!



A car's radiation fan has five equally spaced blades. In how many different rotations less than 360° can you rotate the fan onto itself?


4

2

3

1




PLEASE PLEASE HELP ME!!!

Answers

Answer 1
The answer is 4. Because 360 divided by 7.5 is 4.8. And I think that 4.8 is close enough to 4.

Related Questions

A truck whose bed is 2.5 m long, 1.5 m wide and 1.0 m high is delivering sand for a sand-sculpture competition. About how many trips must the truck make to deliver 7 m3 of sand?

Answers

2 trips. The volume of the truck bed is 3.75 cubic meters, and they need 7 cubic meters. 3.75 times 2 is 7.5 cubic meters. It cannot have less than a full trip, and it cannot transport the whole load in one trip, so in order for the whole load to be delivered, it is necessary for the truck to make 2 trips.
of if I got it right

Simplify 72x6 y7 z .

Answers

Nothing further can be done to this topic

Anyone know this geometry question? 10 min left! Will give brainiest

Answers

Angle 3 and angle 6 are corresponding angles, which means they are equal. In order for the lines to remain parallel, angle 3 and angle 6 would need to remain equal. If something is done to angle 6, then it would have to be done to angle 3 as well in order to keep the angles equal. So, if angle 6 is doubled, angle 3 would also have to be doubled. 

The answer is B. m< 3 would need to double.

Hope this helps =)

You and a friend go to a mexican restaurant. you order 2 tacos and 3 enchiladas and your friend orders 3 tacos and 5 enchiladas. one bill was $7.80 plus tax and the other bill was $12.70 plus tax. how much was each taco and each enchilada?

Answers

For this case, the first thing we must do is define variables.
 We have then:
 x: cost of tacos
 y: cost of enchiladas.
 We write the system of equations:
 2x + 3y = 7.80
 3x + 5y = 12.70
 Solving the system we have:
 x = 0.9 $
 y = 2 $
 Answer:
 
each taco and each enchilada was:
 
x = 0.9 $
 
y = 2 $

To find the cost of each taco and enchilada, set up a system of equations based on the given bills and solve for the variables T (taco) and E (enchilada). The solution reveals that each taco costs $0.90 and each enchilada costs $2.00.

To solve the problem of determining the individual cost of a taco and an enchilada based on the two given bills, we can set up a system of linear equations. Let's denote the price of a taco as 'T' and the price of an enchilada as 'E'.

The first equation represents your order: 2T + 3E = $7.80.
The second equation represents your friend's order: 3T + 5E = $12.70.

To solve the system, you can use either the substitution or elimination method. For this example, we'll use the elimination method:

Multiply the first equation by 3 and the second by 2, which gives us:
6T + 9E = $23.40
6T + 10E = $25.40Subtract the first new equation from the second new equation to eliminate 'T' and find the value of 'E'. This gives us E = $2.00.Now, plug the value of 'E' into the first original equation:
2T + 3(2.00) = $7.80
2T + $6.00 = $7.80
2T = $1.80
T = $0.90

So, each taco cost $0.90 and each enchilada cost $2.00.

EASY 14 POINTS, PLEASE HELP ASAP.

Go into a dark room with a flashlight and face the beam toward a wall. Change the flashlight's distance from the wall as well as the way you hold the flashlight. Which conic sections can you form? Explain.

Describe how you formed different conic sections with your flashlight. Take and upload digital pictures as needed. Look at other students' descriptions and pictures and tell whether you agree with them.

What other simple tasks can you do in your home to form any of the conic sections? Again, describe these and/or take pictures to share with other students.

Answers

Well really it would have to depend on the flashlight. Is it an led bulb or a regular bulb?

Well really it would have to depend on the flashlight. Is it an led bulb or a regular bulb?

Which set of numbers includes only whole numbers?

Answers

Hello! 

A whole number is a number that is not a fraction or decimal. These numbers are positive only. The correct answer is C. 

Hope I helped! :3
Whole numbers is a positive numbers and not a fractions.
Whole numbers are 0,1,2,3....
The correct answer is 
C)  2,5,6,15

For groups of students are doing a probability experiment with a standard number cube to see how many times they roll of four. The theoretical probability of rolling in for is one out of six or approximately 0.17 and one group came close to this possibility with an experimental probability of 0.175. This most likely came from which group

Answers

It can come from any of the 4 groups.

For this tangent line approximation question, my answer is D. 4. Is my work correct?

f(x) = f(a) + (x - a)f'(a)
a = -0.5
x = 0
f(0) = 2 + 0.5(4) = 4

Answers

Yes choice D is the correct answer. Nice job.

If you wanted, you can simplify the linear approximation L(x) 
L(x) = f(a) + (x-a)*f'(a)
L(x) = f(-0.5) + (x-(-0.5))*f'(-0.5)
L(x) = 2 + (x+0.5)*4
L(x) = 2+4x+2
L(x) = 4x+4

Then plug in x = 0
L(x) = 4x+4
L(0) = 4(0)+4
L(0) = 4

But your method is a shorter route.

If kaitlyn goes to the store, the probability that she buys blueberries is 90%. the probability of her going to the store is 30%. what is the probability of her going to the store and buying blueberries?

Answers

The probability of going to the shop and buying blue berries will be:
P(going to the shop)*P(Buying blue berries)
let P(going to the shop)=P(A)=0.3
P(Buying blue berries)=P(B)=0.9
P(A and B)=P(A)∩P(B)
=0.3×0.9
=0.27

Answer: 0.27

Final answer:

The answer explains the calculation of the probability of an event occurring using provided probabilities and the intersection formula.

Explanation:

The probability of Kaitlyn going to the store and buying blueberries can be calculated using the formula for the intersection of two events.

We know that P(going to the store) = 0.3, P(buying blueberries) = 0.9, and we are looking for P(going to the store and buying blueberries).

Therefore, the probability of Kaitlyn going to the store and buying blueberries is 0.3 × 0.9 = 0.27 or 27%.

True or False? A triangle with two congruent angles can never be scalene. A. True B. False

Answers

True, because a triangle with 2 congruent sides/angles is ALWAYS an isosceles triangle.
Hive a nice day! ♪
Answer: True


Hope this helped

Given: rectangle ABCD is similar to rectangle ZBXY.
If BA=8, BC=12 and the perimeter of rectangle BXYZ is 20, find BX.

a.) 3
b.) 4
c.) 5
d.) 6

Answers

BX would be 6 because it is half of BC. The perimeter of ABCD is 40, dividing that by 2 would get you ZBXY's perimeter. This means divide each side by 2. 12/2=6

Answer:

The answer is D. 6

Step-by-step explanation:

Choose as many answers as apply.

An employee can legitimately claim the following as exemptions:
A. family pet
B. self
C. dependents
D. neighbor's cousin Al

Answers

B is the answer hope i helped

Answer:

An employee can legitimately claim the following as exemptions:

B. Self

C. Dependents

Step-by-step explanation:

We know that an employee can claim the health and medical insurance ( which is also known as Medicare and Social security deductions)  for himself or for himself, his/ her spouse and his family members or dependents.

Hence,  

An employee can legitimately claim the following as exemptions:

B.  Self

C. dependents.

Hence, option B and C are the correct options.

The depth of a lake, d, varies directly with r, the amount of rainfall last month. if k is the constant of variation, write an equation to represent the situation.

Answers

Answer:
d = kr

Explanation:
We know that the depth (d) varies directly with the amount of rain (r).
This means that as the amount of rain increases, the depth increases and vice-versa.
The depth would depend on r multiplied by a constant of variation (k)

Translating this into equation, we would get the following:
d = kr

Hope this helps :)

A class has 24 boys and 16 girls. on a test the class mean was 75. the mean of the girls' score was 72. what was the mean of the boys' scores?

Answers

24+16=40
40*75=3000
16*72=1152
3000-1152=1848
1848/24=77

The mean of the boys' scores was 77.

What is arithmetic mean?

The arithmetic mean is defined as the ratio of the sum of observations to the total number of observations. It can be referred to as the average of a specific set of data or the arithmetic mean. One of the basic methods used to acquire a result, the term "Mean" is commonly used in the field of statistics.

We have been given that the class has 24 boys and 16 girls.

And the class mean was 75

The total number of students in the class was:

24 + 16 = 40

Total scored by 40 students = 40 × 75 = 3000

Number of girls = 16 and their mean = 72

Total scored by girls = 16 × 72 = 1152

The difference between the scores will give the total score of boys:

⇒ 3000 - 1152 = 1848

Number of boys = 24

Their mean will be 1848 / 24

So the mean of the boys' scores = 77

Therefore, the mean of the boys' scores was 77.

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Ariel has a standard deck of 52 cards. She draws one card from the deck and then replaces it. She then draws a second card from the deck. What is the probability that both cards are clubs? B) Alisa has a bag of 10 red and 6 green marbles. She takes one marble out of the bag and does not replace it. She then takes a second marble out of the bag. What is the probability that both marbles are green? C) In a bag of apples there are 4 green apples and 2 red apples. Bethany takes a green apple out of the bag and does not replace it. She then takes another apple out of the bag. What is the probability that the second apple is red? D) In Mrs. Brown's Geometry class there are 15 boys and 10 girls. The students are presenting projects to th

Answers

A) probability of sequences can be calculated by multiplying the probability of the first event by the second, etc. until the end of the series. Thirteen cards are clubs in a 52 card deck, so the initial probability of drawing a club is 13/52, or 0.25 (25%). This means that the cumulative probability is 0.25 x 0.25, or 0.0625 (6.25%).

B) Like part a, the initial probability of finding a green marble is 6/16, or 0.375 (37.5%). When not replacing the marble, the second probability is now 5/15, or 0.33 (33.3%), due to the loss of this marble. This means that the cumulative probability is 0.375 x 0.333, or 0.1249 (12.49%).

C) The initial probability of finding a green apple is 4/6, or 0.66 (66.6%). The second probability, when not replacing the apple is now 2/5, or 0.4 (40%) - the loss of the apple affected the total number of apples, but didn’t affect the number of red apples. This means that the cumulative probability is 0.666 x 0.4, or 0.266 (26.6%).

D) Unfortunate, I don’t know what the problem is asking, so I can’t answer this for you.

Answer:

A)

Step-by-step explanation:

Find the exact value of each expression . Do not use a calculator .
8. cos^{-1} (0)
9.sin^{-1} 1
10.tan^{-1} (\frac{\sqrt{3}}{3} )
I need help !!

Answers

The attached table is one that it is convenient for you to memorize as long as you're taking courses involving angles. For the inverse functions, find the column corresponding to the function, then look for the value in that column. The angle at the beginning of that row is the answer to your question.

8. [tex]\cos^{-1}(0)= 90^{\circ}=\dfrac{\pi}{2}[/tex]

9. [tex]\sin^{-1}(1)= 90^{\circ}=\dfrac{\pi}{2}[/tex]

10. [tex]\tan^{-1}\left( \dfrac{\sqrt{3}}{3} \right)=30^{\circ}=\dfrac{\pi}{6}[/tex]
Final answer:

The exact values of the given expressions are 90 degrees or π/2 radians, 90 degrees or π/2 radians, and 60 degrees or π/3 radians respectively.

Explanation:

Question 8:

The inverse cosine (cos^{-1}) of 0 is the angle whose cosine is 0. In other words, cos^{-1}(0) will give you the angle whose cosine is 0. The only angle that satisfies this condition is 90 degrees or π/2 radians.

Question 9:

The inverse sine (sin^{-1}) of 1 is the angle whose sine is 1. In other words, sin^{-1}(1) will give you the angle whose sine is 1. The only angle that satisfies this condition is 90 degrees or π/2 radians.

Question 10:

The inverse tangent (tan^{-1}) of (√3/3) is the angle whose tangent is (√3/3). In other words, tan^{-1}(√3/3) will give you the angle whose tangent is (√3/3). The angle that satisfies this condition is 60 degrees or π/3 radians.

A wedsite charges a fixed amount for each song download.If you can download six songs for $4.68,then how much would it cost to download ten song?

Answers

Final answer:

By determining the cost per song, which is $0.78, we can calculate that downloading ten songs from the website would cost $7.80.

Explanation:

To determine the cost to download ten songs, we first need to calculate the cost per song. We are given that six song downloads cost $4.68. By dividing this total cost by the number of songs, we find the cost per song:

Cost per song = Total cost for six songs / Number of songs

= $4.68 / 6

= $0.78 per song

Now, to find the cost of ten songs, we multiply the cost per song by ten:

Total cost for ten songs = Cost per song * Number of songs

= $0.78 * 10

= $7.80

Therefore, it would cost $7.80 to download ten songs from the website.

Acapulco, Mexico and Hyderabad, India both lie at 17° north latitude, and lie very nearly halfway around the world from each other in an east-west direction. The radius of Earth at a latitude of 17° is about 3790 miles. Suppose that you could fly from Acapulco directly west to Hyderabad or fly directly north to Hyderabad. Which way would be shorter, and by how much? Use 3960 miles for Earth’s radius. (Hint: To fly directly north, you would go from 17° north latitude to 90° north latitude, and then back down to 17° north latitude.)

Answers

In solving this problem we can consider Earth to be a sphere. When we have a circle, then we can use this formula to find arc length:
[tex]L=2 \pi R \frac{C}{360} [/tex]
Where:
L= arc length (in this problem it is disance we need to travel)
R = radius of circle (in this problem it is equal to a radius of Earth)
C = angle we need to pass

We are told that two cities lie halfway around the world. If we fly to west this means angle is 180°.
This gives an arc length of:
[tex]L=2* \pi *3960* \frac{180}{360} \\ \\ L=12440.71 miles[/tex]

If we want to fly to north we need to go to 90° northern latidtude and then back to 17° latitude. This means angle is:
C=2*(90-17)=2*73°=146°
This gives an arc length of:
[tex]L=2* \pi *3960* \frac{146}{360} \\ \\ L=10090.8 miles[/tex]

We can see that flying north is shorter. It is shorter by:
12440.71 miles - 10090.8 miles = 2349.91 miles

Evaluate 8 x 6 + (12- 4) divided by 2

Answers

56 divided by 2 is equal to 28.
12 - 4 = 8
8 x 6 = 48
48 + 8 = 56
56/2 = 28

Therefore, the solution of given equation is [tex]28.[/tex]

What is the simplification?

Simplification is reducing the expression/fraction/problem in a simpler form. It makes the problem easy with calculations and solving.

Here given equation is

[tex]8[/tex] x [tex]6 + (12- 4)[/tex] which is divisible by [tex]2[/tex].

So,

[tex]\frac{8(6)+(12-4)}{2}\\\\=\frac{48+8}{2}\\\\=\frac{56}{2}\\\\=28[/tex]

Hence, the solution of given equation is [tex]28.[/tex]

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A.70
B.40
C.140
D.20

Answers

The answer is 40. Let me know if you would like me to show you how I found this, and I will edit my answer.

What are the trigonometric ratios of a right triangle ABC that has its right angle at C? AC=12 and BC=5

Answers

There are 3 trigonometric ratios:
Sine = opposite/hypotenuse, 
Cosine = adjacent/hypotenuse and
tangent = opposite/adjacent
Since in the question we have not been given the hypotenuse, we calculate it first. 
So, hypotenuse = √(12²+5²) = √(144+25) = √169 = 13.

Now we can find the trigonometric ratios; 
Sin A = Cos B = 5/13
Sin B = Cos A = 12/13
Tan A = 5/12
Tan B= 12/5  

 

Aiko stands 5 m from a tree. At that distance, the angle of elevation from the ground to the top of the tree is 80 degrees. Approximately how tall is the tree? Enter the value rounded to the nearest tenth. Do not include the units of measure.

Answers

You can use the pythagorean theorem to find the missing side length of this triangle.

a² + b² = c²

Now, just plug in the numbers.

a² + 5² = 80²

So, a² + 25 = 6400

Now, just perform the order of operations on both sides of the equation.


a² + 25 = 6400
      -25       -25
     ------     -------
a² = 6375

√a² = √6375

a = 79.8 meters, if the hypotenuse, or slant height of the boy to the tree is 80m.


What is the volume of the cone to the nearest tenth?
Height: 14 cm
Radius: 5 cm

A. 549.8 cm3


B. 73.3 cm3


C. 366.5 cm3


D. 1,026.3 cm3

Answers

[tex]\bf \textit{volume of a cone}\\\\ V=\cfrac{\pi r^2 h}{3}~~ \begin{cases} r=radius\\ h=height\\ -----\\ r=5\\ h=14 \end{cases}\implies V=\cfrac{\pi (5^2)(14)}{3}[/tex]
The volume of a cone is 1/3(pi(3.14)×r squared ×height .therefore 1/3(3.14×5×5×14)
=1099/3
=366.5cmcube

it took Otis 6 hours to travel to the Grand Canyon. along the way he took 18 minutes to get gasoline and 53 minutes to eat. how much time did Otis spend driving?

Answers

I think it’s, 4 hours and 11 seconds but I’m not sure

How is the graph of log x + 6 translated from the graph of log x

Answers

Translated  6 units  vertically upwards.


 THE CORRECT ANSWER IS Translated  6 units  vertically upwards

How to find amplitude and period from equation?

Answers

If your graph is a COS or SIN graph :

[tex]y = a \sin(bx) + c[/tex]
a is the Amplitude
and period is:
[tex] \frac{360}{b} [/tex]

If your graph is a TAN graph :
[tex]y = a \tan(bx) + c[/tex]
A TAN graph has no amplitude as it has no Maximum or Minimum value.
To find period :
[tex] \frac{180}{b} [/tex]

Final answer:

The amplitude of a wave is the coefficient A in the equation y(x, t) = A sin(kx - ωt + φ), and the period T can be calculated using T = 2π/ω, where ω is the angular frequency. Additional properties like wavelength and speed can be found using related equations involving the wave number and frequency.

Explanation:

To find the amplitude and period from the equation of a wave, look at the standard form of a sinusoidal wave function, which is generally y(x, t) = A sin(kx - ωt + φ). Here, the amplitude can be directly read from the equation as the coefficient A, which represents the maximum displacement from the rest position. As for the period, it can be derived from the angular frequency using the formula T = 2π/ω, where T is the period and ω is the angular frequency.

The wavelength (λ) and speed (v) of the wave can also be determined from the properties of the wave. The wavelength is related to the wave number by the equation λ = 2π/k, and the speed can be calculated if the frequency (f) is known, using the equation v = λf.

For example, if the amplitude is provided as 30 V/m and the frequency is given as 2.0 MHz, the period (T) would then be 5.0 × 10-7 s based on the relationship between frequency and period, T = 1/f.

On a history test, Rasha scored 40 points on the essay portion. In addition to the essay, there were multiple-choice questions worth three points each. Which expression represents Rasha’s total points if she answered p multiple-choice questions correctly?

A. 3 + 40p
B. 3 + p + 40
C. 40-3p
D. 40 + 3p

Answers

D:40+3p

You have to times the number p of question answered correctly for 3 (points for each one) and add this numbers at the 40 points that you already had.

The expression that represents the situation is 40 + 3p.

The correct option is D.

What is a linear equation?

Equations whose variables have a power of one are called linear equations. One example with one variable is where ax+b = 0, where a and b are real values and x is the variable.

The essay is worth 40 points and each correctly answered multiple-choice question is worth 3 points.

If Rasha answered p multiple-choice questions correctly, she would earn a total of 40 + 3p points.

Therefore, the correct expression is D.

40 + 3p.

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if it takes 18 gallons of gas to go 400 miles how many gallons would it take to go 300 miles

A. 5.5 gallons

B. 13.5 gallons

C. 16.6 gallons

D. 22.2 gallons

E. 24 gallons

Answers

We will use the ratio and proportion method ( an equation formed with two ratios that are equal) to solve the question “if it takes 18 gallons of gas to go 400 miles,  how many gallons would it take to go 300 miles?”

Let x= the number of gallons for the gas  to go 300 miles

18:400=X:300

400x=300*18

400x=5400

X=5400/400

X=13.5 so the answer is B.

Answer:

B

Step-by-step explanation:

its 13.5 gallons

If each person takes up 2.5 square feet of space, how many people can fit in an elevator that is 8 feet by 6 feet? Round to the nearest person.


2.5


19


38


48

Answers

First you would want to get the area of the elevator
To get that you would multiply 8x6=48
So now since each person takes 2.5 square feet you would divide 48 by 2.5
48/2.5=19.2
19.2 rounded to the nearest whole number is 19 
Your final answer is 19..

A new fence is constructed on three sides of a housing block with area 240 m2. the fourth side facing the road is left open. if 52 m of fencing is used, what are the dimensions of the block?

Answers

Suppose the side parallel to the open side be y m and each of the other two sides be x m
thus
2x+y=52
hence
y=52-2x

area is given by:
area=xy
x(52-2x)=240
re-writing the above we get
-2x^2+52x-240=0
x^2-26x+120=0
factoring the above we get:
(x-20)(x-6)=0
thus
x=20 or x=6
if x=20, then y=52-40=12
if x=6, then y=52-12=40

Final answer:

To find the housing block dimensions, we set up a system of equations based on the total fencing and area given, and then solve for the length and width.

Explanation:

The student has asked about finding the dimensions of a housing block where a new fence is constructed on three sides and the total area of the block is 240 m2. Given that 52 m of fencing is used, to determine the dimensions, we need to solve a system of equations derived from the perimeter and area provided.

Let's assume the length of the block is L meters, and the width is W meters. The area of the block (A) can thus be defined as A = L × W. Given that A = 240 m2, we have L × W = 240. Since the fence covers three sides, the total length of fencing used would be L + 2W, which is equal to 52 meters. Therefore, we have L + 2W = 52 meters.

To solve for L and W, we set up the system of equations:

L × W = 240L + 2W = 52

From the second equation, we can express L as L = 52 - 2W and then substitute into the first equation to find W. Finally, we can determine the value for L using the found value of W.

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