The following table shows the data collected from 4 random samples of 50 students from a small middle school regarding the type of television shows they prefer to watch:


Television Show Preferences
Sample News Music Movies Cartoons Total
1 2 12 6 30 50
2 3 10 5 32 50
3 5 13 7 25 50
4 6 19 8 17 50


Based on the results in the table, which type of television show is preferred by the majority of students in the samples?
News
Music
Movies
Cartoons

Answers

Answer 1
Cartoons 
If we add up the numbers
Number who prefer cartoons =  30+32+25+17  = 104 out of 200
Answer 2

Television show preferred by the majority of students in the samples is Cartoon

What is majority ?

Majority is  More than half or just the larger part.

What is addition?

The addition of two whole numbers results in the total amount or sum of those values combined

Total number of students= 50+50+50+50 =200 students

Total number of student who prefer news =2+3+5+6=16 students

Total number of student who prefer  music = 12+10+13+19 = 54 students

Total number of student who prefer movies =  6+5+7+8 = 26 students

Total number of student who prefer cartoon = 30+32+25+17 = 104 students

Hence, television show preferred by the majority of student in the samples is Cartoon

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Related Questions

Neptune has 8 known moons. This is 2 more than 1/3 of the number of known moons on Saturn. How many moons is Saturn known to have?

Answers

If Neptune has 8 and is 2 more than 1/3 the number of Saturn's moons, you would subtract 2 from 8 to get 6, then multiply that by 3 to get 18.
Final answer:

Through setting up and solving the equation 1/3 * x + 2 = 8, where x represents the number of Saturn's moons, it was determined that Saturn is known to have 18 moons.

Explanation:

The student's question pertains to a comparison of the moons of Neptune and Saturn, using mathematical operations to deduce the number of known moons of Saturn. First, we're told that Neptune has 8 known moons, which is said to be 2 more than 1/3 of the number of known moons on Saturn. We are seeking to solve for the number of moons that Saturn has.

To find out, we set up an equation where 1/3 of the number of moons of Saturn plus 2 equals the number of Neptune's moons: 1/3 * x + 2 = 8, where x represents the number of Saturn's moons. Solving for x, we subtract 2 from both sides to get 1/3 * x = 6. We then multiply both sides by 3 to isolate x and find that x = 18.

Therefore, Saturn is known to have 18 moons according to the given information.

Trey's Coffee Shop makes a blend that is a mixture of two types of coffee. Type A coffee costs Trey $4.80 per pound, and type B coffee costs $5.85 per pound. This month's blend used three times as many pounds of type B coffee as type A, for a total cost of $603.45 . How many pounds of type A coffee were used?

Answers

Let x = the number of pounds of Type A coffee.

 

We know that this month's blend used 3 times as many pounds of type B coffee as type A coffee.

Total pounds of coffee =  x + 3x

 

The total cost is:

(cost for Type A)(x) + (cost for Type B)(3x) = $603.45

$4.80x + $5.85(3x) = $603.45

$4.80x + $17.55x = $603.45

$22.35x = $603.45

x = 603.45/22.35 = 27 pounds


Geometry Question Please Help!!!!

Answers

The equation of a parabola is given by [tex]f(x)=a(x-h)^{2}+k [/tex] where [tex](h,k)[/tex] is the vertex.

We have the vertex is (-3,-2) so we have [tex]h=-3[/tex] and [tex]k=-2[/tex]

Substituting -3 and -2 into the [tex]f(x)[/tex]
[tex]f(x)=a(x--3)^{2}+(-2) [/tex]
[tex]f(x)=a(x+3)^{2}-2 [/tex]

Hence, the correct answer is option D

A basketball is thrown with an initial upward velocity of 25 feet per second from a height of 8 feet above the ground. The equation h=−16 t 2 +25t+8 h=−16t2+25t+8  models the height in feet t seconds after it is thrown. After the ball passes its maximum height, it comes down and then goes into the hoop at a height of 10 feet above the ground. About how long after it was thrown does it go into the hoop?

Answers

-16t^2 + 25t + 8 = 10

-16t^2 + 25t - 2 = 0

t = 1.48 seconds

find the value of x if f(x) equals 7 f(x) equals 4x minus 1

Answers

The answer for this question is x=2

This prism has a volume of 112 cm3. What would the volume of the prism be if each dimension was doubled? 
(Scale factor is 2)




224 cm3


896 cm3


448 cm3


336 cm3

Answers

If each dimension was doubled, the volume of the prism would be: B. 896 cm³.

What is a scale factor?

In Geometry and Mathematics, a scale factor simply refers to the ratio of two corresponding side lengths in two similar geometric figures such as pentagons, which can be used to either horizontally or vertically enlarge (increase) or reduce (decrease or compress) a function that represents their size.

In Geometry, the scale factor of the dimensions of a geometric figure can be calculated by using the following formula:

Scale factor of volume = (Scale factor of dimensions)³

Scale factor of volume = (2)³

Scale factor of volume = 8

Therefore, the new volume is given by;

New volume of prism = 112 × 8

New volume of prism = 896 cm³.

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What is 
5.63×
10
−6
in decimal form?

a. 0.00000563

b. 0.000000563

c.5,630,000

d. 56,300,000

Answers

your answer would be A.

a bag contains 5 red marbles, 3 yellow marbles, and 2 blue marbles. Once a marble is drawn, it is not replaced.what is the probability of drawing a blue on the first draw and a second blue marble on the next draw ?

Answers

5 red, 3 yellow, and 2 blue....for a total of 10 marbles

P(first one being blue) = 2/10 which reduces to 1/5
not replaced
P(second one is blue) = 1/9...because u already pick a blue, meaning there is only 1 left, and there is one less marble, so there is a total of 9 marbles.

P(both events happening) = 1/5 * 1/9 = 1/45 <==

Please help! Given b = 4 and h = 1, what is the equation of the graph if the parent function is y = sqrt x?
A. y = sqrt (4x - 4)
B. y = sqrt (4x + 4)
C. y = - sqrt (4x - 4)
D. y = - sqrt (4x + 4)

Answers

To solve this problem, we make use of the formula:

y = a sqrt (b (x – h)) + k                  ---> 1

Since we are given the parent function:

y = sqrt (x)                                          ---> 2

Then this automatically means that:

a = 1       and        k = 0

So going back to equation 1 at a = 1 and k = 0:

y = 1 sqrt (b (x – h))

Since it is given that, b = 4            and        h = 1, therefore:

y = sqrt (4 (x – 1))

y = sqrt (4 x – 4)

 

Answer:

A. y = sqrt (4 x – 4)

where is the best place to learn spanish for free and become fluent on line

Answers

Answer:

DUOLINGOOOO

Step-by-step explanation:

keeps you persistent through notifications so turn it on

PQRS is an isosceles trapezoid and m angle Q=127. Find M angle P.

Answers

PQRS is an isosceles trapezoid and m < Q=127

so m<Q = m<P =127



answer
127

Answer:

[tex]m<P=127\°[/tex]

Step-by-step explanation:

we know that

If the trapezoid PQRS is an isosceles trapezoid

then

[tex]PS=QR[/tex] ----> congruent sides

[tex]m<P=m<Q[/tex] -----> congruent angles

In this problem we have

[tex]m<Q=127\°[/tex]

therefore

[tex]m<P=127\°[/tex]

Select the additive inverse of 51

Answers

-51 because it makes zero
The additive inverse of a number is a number when added to the original number equals to 0.

What can we add to 51 to make it equal to 0. Set up an equation.

Let x = the additive inverse of 51

x + 51 = 0

Solve for x.

x + 51 = 0
x = -51 <-- Subtract 51 from both sides

So, -51 is the additive inverse of 51.

Sue took a taxi from her home to her friends house. It cost $3.58 per mile and she gave the driver a $5 tip. If she paid $87.34, how many miles does she live from her friend?

Answers

87.34-5 = 82.34

82.34/3.58 = 23

 she lives 23 miles away

Which of the following types of functions cannot have "all real numbers" as either its domain or its range? Exponential function Quadratic function Linear function Inverse Variation function

Answers

The domain of the function are all possible values (x values) which are suitable for the function. The range are all possible y values , when we have already defined the domain.
For the exponential function:The domain of exponential functions is all real numbers. And the range are all  real numbers greater than zero. 
For the quadratic function: The domain is all real numbers, and the range is all real numbers f(x) such that f(x) ≤ 4.
For the linear function: Domain and range all real numbers.
For the inverse variation function (hyperbola): two asymptotes are excluded from the domain of all real numbers and one excluded from the range.
So, according to these, the exponential function, the quadratic function and the inverse variation function cannot have "all real numbers" as either its domain or its range. Only the linear has.

The length of a rectangle is eight times it's width. If the length was decreased by 10 meters and the width decreased by 2 meters the area would be decreased by 162 m. Find the original dimensions.

Answers

Alright, so l=8w (l=length, w=width, a=l*w or original area)

(l-10)*(w-20)=a-162

Substituting l for 8w and a for l*w and then 8w*w, we have
 (8w-10)(w-20)=8w^2-162=8w^2-160w-10w+200=8w^2-170w+200

8w^2-170w+200=8w^2-162 , so we subtract 8w^2 from both sides as well as subtract 200 to both to get -170w=-362, so w=362/170 and
 l= 8*362/170=2896/170 

the leg of a right triangle is 5 units and the hypotenuse is 8 units.what is the length in units of the other leg of the triangle

Answers

Using the Pythagorean Theorem, we can figure out the missing leg.

If you don't know, the Pythagorean Theorem states that for any right triangle the sum of the squares of both of the legs is equals to the hypotenuse.

[tex]a^2 + b^2 = c^2[/tex]

Where the variables a and b are the legs and c is the hypotenuse.

The variables a and b are interchangeable but not c.

Plug in the values that we know.

[tex]5^2 + b^2 = 8^2[/tex]
[tex]25 + b^2 = 64[/tex]
[tex]b^2 = 39[/tex]
[tex]b = \sqrt{39}[/tex]

So, the other leg is equal to the square root of 39 units.

The square of the hypotenuse is equal to the sum of the square of other two sides. The length in units of the other leg of the triangle is 6.2 units

What is Pythagoras theorem?

The square of the hypotenuse is equal to the sum of the square of the other two sides.

Mathematically;

l^2 = a^2 + b^2

Given

l = 8 units

a = 5 units

Substitute

8^2 = 5^2 + b^2

64 - 25 = b^2

b^2 = 6.2units

Hence the length in units of the other leg of the triangle is 6.2 units

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The area of a rectangular wall of a barn is 75 75 square feet. its length is 10 10 feet longer than the width. find the length and width of the wall of the barn.

Answers

A = L * W
A = 75
L = W + 10

75 = W(W + 10)
75 = W^2 + 10W
W^2 + 10W - 75 = 0
(W + 15)(W - 5) = 0

W + 15 = 0
W = -15...not this one because it is negative

W - 5 = 0
W = 5 <=== width is 5 ft

L = W + 10
L = 5 + 10
L = 15 <=== length is 15 ft
Final answer:

First, represent the unknown width as 'x'. Then, because the length is 10 feet more than the width, represent the length as 'x + 10'. Since the area is 75 square feet, set up and solve the equation x*(x + 10) = 75 for 'x'. This will give the width and the length will be this width plus 10 feet.

Explanation:

This problem can be solved using algebra. First, let's denote the width of the wall as x in feet. If the length of the wall is 10 feet longer than the width, then we can express the length as x + 10. We're told that the area of the rectangle formed by the wall is 75 square feet. The area of a rectangle is calculated by multiplying its length by its width. Therefore:

x*(x + 10) = 75

You can solve this quadratic equation for x. The positive solution will be the width of the wall and the length will be that value plus 10 feet.

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A house is 50.0 ft long and 26 ft wide and has 8.0-ft-high ceilings. what is the volume of the interior of the house in cubic meters and in cubic centimeters? 290

Answers

The shape of the house is not specifically mentioned here so I assume that it has a conventional shape like that of a rectangular prism. A rectangular prism is like a shoe box, that has two bases, the one on top and at the bottom and 4 lateral sides. The volume of a rectangular prism is equal to

V = Area of base * Height

The area of base is also rectangular because of the given length of 50 ft and a width of 26 ft. Thus, the area of the rectangular base is

Area of base = 50 ft * 26 ft = 1,300 ft²

Then, we use the height which is equal to 8 ft to finally determine the volume.

Volume = (1,300 ft²)(8 ft)
Volume = 10,400 ft³

Which of the following sets is not finite?

Answers

pricherter plese.............
In which sphere would lightning be found?

What is 5.928301 to 2 decimal places?

Answers

Final answer:

To round 5.928301 to 2 decimal places, we observe the third decimal place. It's 8, so we round up, making the answer 5.93.

Explanation:

When rounding the number 5.928301 to 2 decimal places, we need to look at the third decimal digit to decide whether to round up or down. Since the third decimal digit (8) is greater than 5, we round up. Therefore, the number 5.928301 rounded to 2 decimal places is 5.93.

Rounding a number to two decimal places involves examining the third decimal digit to determine whether to round up or down. In the case of 5.928301, the third digit is 8, which is greater than 5. Consequently, rounding up is necessary. Thus, the rounded value of 5.928301 to two decimal places is 5.93, emphasizing the role of the third digit in the rounding decision.

Whats the perimeter of a rectangle with length 12 m and width 5m

Answers

P = 2(12 + 5)
P = 2 (17)
P = 34 m

hope it helps
I think the answer is 34 because 12+5+12+5 is 34 also use formula 2(length * width)

How do you write 56% as a fraction in simplest form?

Answers

56% can be represented with 56/100. That fraction can be reduced (or simplified) to 14/25.

We can write 56% as a fraction to the simplest form as [tex]\mathbf{= \dfrac{14}{25} }[/tex]

A fraction is a numeric value divided into two parts, the upper part(numerator) and the lower part(denominator) which are separated by a division line.

From the given information:

56% can be written in fraction as [tex]\mathbf{\dfrac{56}{100}}[/tex]

Now, to its simplest form means to divide the numerator and the denominator to their lowest term. By doing so, we have:

[tex]\mathbf{\dfrac{56}{100}}[/tex]

Divided by (2)

[tex]\mathbf{= \dfrac{28}{50} }[/tex]

Divided by (2)

[tex]\mathbf{= \dfrac{14}{25} }[/tex]

Therefore, we can conclude that 56% as a fraction to the simplest form is [tex]\mathbf{= \dfrac{14}{25} }[/tex] since no other number can go in both the numerator and the denominator.

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Use the horizontal line test to identify the relation whose inverse is not a function.

Answers

The graph 3 whose inverse is not a function.

What is an inverse of a function?

The inverse function agrees with the resultant, operates and reaches back to the original function. If you consider functions, f and g are inverse, f(g(x)) = g(f(x)) = x.

Horizontal Line Test :-

Let f be a function. If any horizontal line intersects the graph of f more than once, then f does not have an inverse. If no horizontal line intersects the graph of f more than once, then f does have an inverse.

So, according to the definition, the only graph which follows the rule of horizontal lines test is the graph 3.

Hence, the graph 3 whose inverse is not a function.

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By using the horizontal line test, a relation whose inverse is not a function is: D. relation D.

In Mathematics and Euclidean Geometry, the horizontal line test states that if the graph of a function (f) is intersected by any horizontal line more than once, then, the function (f) does not have an inverse.

Conversely, if the graph of a function (f) isn't intersected by any horizontal line more than once, then, the function (f) has an inverse.

By critically observing the graph of the given relation shown in the image attached below, we can logically deduce that it does not have an inverse because it didn't pass the horizontal line test.

Determine whether the sequence shown are arithmetic or geometric 1,8,15,22,29

Answers

1

8        <--- 1 + 7

15      <--- 8 + 7

22    <--- 15 + 7

29    <--- 22 + 7


is simply adding "7" to get the next value, so is an arithmetic sequence, whose common difference  is 7.

The parabola has a vertex of (1,-16) and y intercept of (0,-15) that crosses the x axis in two places. one x intercept is (5,0) what is the other x intercept

Answers

vertex form is:

y = a(x - 1)^2 - 16  where a is a cosntant

at y intercept we have

-15 = a^2 - 16
a^2 = 1

so equation of the parabola is y = (x-1)^2 - 16

the equation of symmetry is x = 1  and both roots are same distance either side of the point (1,0) so the other x-intercept  is  1 - 4 =   (-3,0)   

Mr. James has cylindrical beakers that measure 4 inches in diameter and are 9 inches high. What is the volume contained within the beakers? Use 3.14 for pi. Round your answer to the nearest hundredth. 56.52 cubic inches 100.34 cubic inches 113.04 cubic inches 226.08 cubic inches

Answers

The equation to find the volume of a cylinder is V = pi•r^2•h.
The radius is half of the diameter.  Since Mr. James' beakers have a diameter of 4, their radius would be 2.  2 squared is 4.
Their height is 9 inches.
V = 3.14•4•9
V = 3.14•36
V = 113.04
The answer is C, or 113.04 cubic inches.

The answer is C, or 113.04 cubic inches.

Find 93 • 87 using mental math.

Answers

Okay so start with multiplying 93 * 7

So 3 x 7= 21

9 X 7 +63, carry the 2 = 651


Then 8 x 93
Remember that first is a zero.
8 X 3= 24
8 X 9= 72, carry the 2= 74
So that is 7440
Now
  0651
+7440
  8091
And that's the answer

To estimate 93 × 87 using mental math, round 87 to 90, multiply by 93 to get 8370, and subtract 3 × 93 (279) for an estimate of 8091.

To find 93 × 87 using mental math, we can employ a strategy that simplifies the multiplication process. One way is to round one of the numbers to the nearest multiple of ten, perform the multiplication, and then adjust the result accordingly. Here, we can round 87 up to 90 and multiply 93 by 90. This is easier because 90 is a multiple of 10.

93 × 90 = (93 × 9) × 10  = 837 × 10 = 8370

Since we rounded 87 to 90, we overestimated by 3 per unit of 93. Hence, we need to subtract 3 times 93 from 8370.

3 × 93 = 279

Thus, 8370 - 279 = 8091.

Find the value of x for which abcd must be a parallelogram 5x-1 2x+5

Answers

If ABCD is a parallelogram then:
5 x - 1 = 2 x + 5
5 x - 1 + 1 = 2 x + 5 + 1
5 x - 2 x = 2 x - 2 x + 6
3 x = 6
x = 6 : 3
Answer:
x = 2

what is the inverse funtion f(x)=4x+8?

Answers

solve for x:-

f(x) = 4x + 8

4x = f(x) - 8

x = (f(x) - 8)/4

f-1(x) = (x - 8)/4   <------- the inverse
An inverse function simply produces points (y,x) for each point (x,y) of the parent function.  So to find an inverse function you must solve for the independent variable and then simply sway the variable labels...

y=4x+8  so we want to solve for x, subtract 8 from both sides

y-8=4x, divide both sides by 4

(y-8)/4=x, now simply swap variable labels...

y=(x-8)/4

f^-1(x)=(x-8)/4

The growth of a new strain of bacteria is represented by 7=79.31(1.48)^x,where x represents the number of days and y represents the number of bacteria. which is the best prediction for the number of bacteria on day 6
A.833
B.117
C.704
D.647

Answers

Y (x)=79.31(1.48)^x
Y (6)=79.31×(1.48)^(6)
Y (6)=833

Answer:

A. 833

Step-by-step explanation:

Given:

The growth of a new strain of bacteria is represented by [tex]y = 79.31(1.48)^x[/tex], where "x" represents the number of days and "y" represents the number of bacteria.

We need to find the number of bacteria on day 6.

So, here x = 6, we need to plug in x = 6 in the given function and find the answer.

[tex]y = 79.31(1.48)^6[tex]

Simplify the above expression, we get

y = 833.49

The bacteria cannot be in decimal form, let's round off the answer to nearest whole number.

y = 833

Therefore, answer is A. 833

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