A child is standing at point c and flying a kite located at point a, 25 ft above the ground. as the child lets out more string, the kite rises to a point b, directly above point
a. if the angle of elevation changes from 50º to 65º, how much higher to the nearest foot, is the kite than it was initially?

Answers

Answer 1

Final answer:

To calculate the height increase of the kite, we can use trigonometry and the formula tan(angle) = h / distance. By plugging in the values, we find that the kite is approximately 25 * tan(65º) ft higher than it was initially.

Explanation:

To find how much higher the kite is than it was initially, we need to determine the difference in height between points a and b. Since point b is directly above point a, the difference in height can be calculated using trigonometry.

We can use the tangent of the angle of elevation to find the height increase. The tangent of an angle is equal to the opposite side divided by the adjacent side.

In this case, the opposite side is the height increase (h) and the adjacent side is the distance between points a and c. We can use the formula tan(angle) = h / distance to solve for h.

Given that the angle changes from 50º to 65º, we can calculate the height increase as follows:

tan(65º) = h / distance

Solving for h:

h = tan(65º) * distance

Plugging in the values:

h = tan(65º) * distance

h ≈ tan(65º) * 25 ft

Rounding to the nearest foot, the kite is approximately 25 * tan(65º) ft higher than it was initially.


Related Questions

According to Newton's Law of Cooling, if a body with temperature T 1 is placed in surroundings with temperature T 0, different from that of T 1, the body will either cool or warm to temperature T(t) after t minutes, where: T(t) = T 0 + (T 1 - T 0)e kt and k is a constant. A cup of coffee with temperature 140°F is placed in a freezer with temperature 0°F. The constant k ≈ -0.0815. Use Newton's Law of Cooling to find the coffee's temperature, to the nearest degree Fahrenheit, after 15 minutes. The temperature is about a0degrees Fahrenheit.

Answers

We can substitute the given values into the equation for T, given the surrounding temperature T0 = 0, initial temperature T1 = 140, constant k = -0.0815, and time t = 15 minutes.
T = 0 + (140 - 0)e^(-0.0815*15) = 140e^(-1.2225) = 41.23°F
Final answer:

Using Newton's Law of Cooling, the coffee's temperature after 15 minutes when placed in a freezer with a temperature of 0°F is approximately 76°F.

Explanation:

According to Newton's Law of Cooling, the temperature of an object changes at a rate proportional to the difference between its temperature and the temperature of its surroundings. In the given problem, we have a cup of coffee initially at 140°F placed in a freezer at 0°F, aimed to find the coffee's temperature after 15 minutes. The constant k is given as -0.0815.

We can plug these values into the equation T(t) = T0 + (T1 - T0)ekt. Therefore, the temperature of the coffee after 15 minutes can be calculated as T(15) = 0 + (140 - 0)e-0.0815*15.

Computing this gives us a value of approximately 76°F. Thus, after 15 minutes, the coffee's temperature, to the nearest degree Fahrenheit, is 76°F when placed in a freezer with a temperature of 0°F according to Newton's Law of Cooling.

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If you need 2 tablespoons for every 5 quarts how many would you need for 4 quarts

Answers

1.6 tablespoons is the answer

The local grocery store wants to know if the shoppers prefer Crest or Colgate toothpaste. The store gives all of its shoppers a value saver card, then uses a random number generator to select 30 card numbers and surveys those shoppers. Is this sampling method representative of the entire population and explain?

A. No, some shoppers may not buy toothpaste there.

B. Yes, all shoppers have a value card and the shoppers interviewed were chosen by a random number generator.

C. No, need a bigger sample.

D. No, the store should only ask women.

Answers

a, it is a biased ample because for example I may not go there to get toothpaste. Good luck

No, some shoppers may not buy toothpaste there.

The answer is option A.

What is an example of a word problem?

Word problems normally include mathematical modeling questions, where records and information approximately a positive machine is given and a student is needed to expand a model. For example, Jane had $5.00, then spent $2.00. How much does she have now?

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What is the equation of the line that passes through the points (–12, –8) and (–17, –16)?
A.
-17=-8/5(x-16)
B.
-16=8/5(x-17)
C.
+16=-4/5(x+10)
D.
y+16=8/5(x+17)

Answers

Last one


happy to help :)_


giving away all these points to the lucky person who can explain how to get the answer (Law of Cosines) !!!

Answers

Law of Cosines:  c^2 = a^2 + b^2 - 2ac cost C

Here,        (missing side length)^2 = 9^2 + 6^2 - 2(9)(6) cos (37 deg)

Just evaluate this to find the missing side length.

Iridium -192 has a half life of 74 days after 148 days, how many milligrams of 900 mg sample will remain?

Answers

[tex]\bf \textit{Amount for Exponential Decay using Half-Life} \\\\ A=P\left( \frac{1}{2} \right)^{\frac{t}{h}}\qquad \begin{cases} A=\textit{accumulated amount}\\ P=\textit{initial amount}\to &900\\ t=\textit{elapsed time}\to &148\\ h=\textit{half-life}\to &74 \end{cases} \\\\\\ A=900\left( \frac{1}{2} \right)^{\frac{148}{74}}\implies A=900\left( \frac{1}{2} \right)^2\implies A=225[/tex]

The amount that remained out of the 900 mg sample after 148 days is 225 milligrams.

Given,

Iridium -192 has a half-life of 74 days.

We need to find out after 148 days how many milligrams of the 900 mg sample will remain.

Here the initial amount is 900mg.

What is half life?

It is the time at which the initial amount of a substance is reduced to half its amount.

The formula used with half-life:

[tex]N_{t} =N_{0} (\frac{1}{2})^\frac{t}{t_\frac{1}{2} }[/tex]

Where

N_t = Amount after time t

N_0 = initial amount

t_1/2 = half-life value of the substance.

t = time.

We have,

N_0 = 900 mg

t_1/2 = 74 days.

t = 148 days.

Substituting the values in the formula,

We get,

N_t = 900 ( 1/2 ) ^148/74

N_t = 900 ( 1/2 )^2

N_t = 900/4

N_t = 225 mg

We see that the amount that remains after 148 days is 225 milligrams.

Thus the amount that remained out of the 900 mg sample after 148 days is 225 milligrams.


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A toy manufacturer makes a toy truck, a toy car, and a toy boat. The production spreadsheet is:
Toy Time to Produce Cost to Produce Profit for Each Truck 10 minutes $1.00 $1.00 Car 12 minutes $0.75 $1.50 Boat 8 minutes $0.80 $0.60
After accounting for breaks, a worker actually works 400 minutes each day. The manufacturer needs each worker to generate a potential profit of $35 each day. Write a system of inequalities that expresses these constraints.

Answers

Let x be the number of toy truck, y is the number of toy car, and z is the number of toy boat. 

The constraint for the time
     [tex]10x+12y+8z\le 400[/tex]

The constraint for the profit
     [tex]x+1.50y+0.6z\ge 35[/tex]
    

Answer:

[tex]\left\{\begin{array}{l}10x+12y+8z\le 400\\x+1.5y+0.6z\ge 35\end{array}\right.[/tex]

Step-by-step explanation:

Let x be the number of toy trucks, y be the number of toy cars and z be the number of toy boats a worker makes each day.

1. If a worker spends 10 minutes to make one toy truck, then he spends 10x minutes to make x toy trucks. If a worker spends 12 minutes to make one toy car, then he spends 12y minutes to make y toy cars. If a worker spends 8 minutes to make one toy boat, then he spends 8z minutes to make z toy boats. In total he can spend at most 400 minutes each day, then

[tex]10x+12y+8z\le 400.[/tex]

2. If a worker generates profit of $1.00 per one toy truck, then he generates profit of $x per x toy trucks. If a worker generates profit of $1.50 per one toy car, then he generates profit of $1.50y per y toy cars. If a worker generates profit of $0.60 per one toy boat, then he generates profit of $0.60z per z toy boats. The manufacturer needs each worker to generate a potential profit of $35 each day, then

[tex]x+1.5y+0.6z\ge 35.[/tex]

Thus, the system of two inequalities is

[tex]\left\{\begin{array}{l}10x+12y+8z\le 400\\x+1.5y+0.6z\ge 35\end{array}\right.[/tex]

CDs and DVDs Solve by setting up a system of linear equations with 2 variables and 2 unknowns. CDs cost $5.96 more than DVDs at All Bets Are Off Electronics. How much would 6 CDs and 2 DVDs cost if 5 CDs and 2 DVDs cost $127.73?

Answers

6 CDs and 2 DVDs would cost $147.68.

Let c be the cost of a CD and d be the cost of a DVD.

We know that c = d+5.96.

We also know that 5c+2d = 127.73.

Substituting our value of c from the first equation into the second one, we have
5(d+5.96)+2d = 127.73

Using the distributive property,
5*d+5*5.96+2d = 127.73
5d+29.80+2d = 127.73

Combining like terms,
7d+29.80 = 127.73

Subtract 29.80 from both sides:
7d+29.80-29.80=127.73-29.80
7d = 97.93

Divide both sides by 7:
7d/7 = 97.93/7
d = 13.99
c = d + 5.96 = 13.99+5.96 = 19.95

6 CDs and 2 DVDs would be
6(19.95)+2(13.99) = 147.68

The relationship between the total cost and the costs of CDs and DVDs are represented by a linear function.

The cost of 6 CDs and 2 DVDs is $147.68

Let:

[tex]C \to CDs[/tex]

[tex]D \to DVDs[/tex]

From the question, we have:

[tex]C = D + 5.96[/tex]

[tex]5C + 2D = 127.73[/tex]

Substitute [tex]C = D + 5.96[/tex] in [tex]5C + 2D = 127.73[/tex]

[tex]5 \times (D + 5.96) + 2D = 127.73[/tex]

[tex]5D + 29.8 + 2D = 127.73[/tex]

Collect like terms

[tex]5D + 2D = 127.73 - 29.8[/tex]

[tex]7D = 97.93[/tex]

Divide both sides by 7

[tex]D = 13.99[/tex]

Substitute [tex]D = 13.99[/tex] in [tex]C = D + 5.96[/tex]

[tex]C = 13.99 + 5.96[/tex]

[tex]C = 19.95[/tex]

The cost of 6 CDs & 2 DVDs is represented as:

[tex]Cost =6C + 2D[/tex]

So, we have:

[tex]Cost =6 \times 19.95 + 2 \times 13.99[/tex]

[tex]Cost =147.68[/tex]

Hence, the cost of 6 CDs & 2 DVDs is $147.68

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A 15 sector in a circle has an area of 11.9 m2 What is the area of the circle?

Answers

Given that the area of a 15° secant has an area of 11.9 m2, then the area of the circle will be given by:
(Total measure in degrees of the circle)/(measure in degrees of the secant)*(area of secant)
=360/15*11.9
=24*11.9
=285.6 m^2

Answer: 285.6 m^2

The diameter of a circular table top is 2.6 metres. What is it’s circumference to the nearest metre?

Answers

Hoi!

To calculate the circumference, we use the formula [tex]C = \pi d[/tex]

Plug in the values.

[tex]C = \pi * 2.6[/tex]
[tex]8.2 = \pi * 2.6[/tex]

Your answer to the nearest meter is 8.

The circumference of a circular table top with a diameter of 2.6 meters is approximately 8 meters when using the formula C = \\πd and rounding to the nearest meter.

The question is asking for the circumference of a circular table top given its diameter. To calculate the circumference, we use the formula C = \\(π)d, where d is the diameter. The diameter given is 2.6 meters, so the circumference C = \\(pi)(2.6 meters).

Using the approximation \\(π \\approx 3.14, we calculate C \\approx 3.14 \\times 2.6 = 8.164 meters. When rounding this to the nearest meter, we obtain 8 meters as the circumference of the table top.

Select the factors of x2 − 14x + 49.

(x + 49)(x + 1)
(x + 7)(x + 7)
(x − 7)(x − 7)
(x − 49)(x − 1)

Answers

[tex]x^2-14x+49=x^2-7x-7x+49=x(x-7)-7(x-7)=(x-7)(x-7)[/tex]

Other method:

[tex]x^2-14x+49=x^2-2\cdot x\cdot7+7^2=(x-7)^2=(x-7)(x-7)[/tex]

Used: (a - b)² = a² - 2ab + b²


Answer: (x - 7)(x - 7)

Answer:

The factors of the expression x² - 14x  + 49 are (x - 7) (x - 7) .

Step-by-step explanation:

As given the expression in the question be as follow .

= x² - 14x  + 49

This is also written as

= x² - 7x - 7x + 49

= x (x - 7)-7 (x - 7)

= (x - 7) (x - 7)

Therefore the factors of the expression x² - 14x  + 49 are (x - 7) (x - 7) .

Compute the area of a triangle with sides. 15 × 15 × 18

Answers

You can find the area using Heron's formula.
A=√(s(s-a)(s-b)(s-c)),
where a,b,c are sides of the triangle,
and s=(a+b+c)/2 - half perimeter of a triangle.
a=15,
b=15
c=18
s=(15+15+18)/2=48/2=24
s=24
s-a=24-15=9
s-b=24-15=9
s-c=24-18=6

A=√(24*9*9*6)=√(4*6*6*9*9) = 2*6*9=108
A=108

What is the answer? (384 ft is wrong)

Answers

Because the question is asking you what is 8√48.The calculator says 55.4256258422So, I would say the answer is D.

A circle has a circumference of 144\pi144π144, pi. what is the radius of the circle?

Answers

By definition, the circumference of a circle is given by:
 C = 2πR
 Where,
 R: radius of the circle.
 Substituting values we have:
 144π = 2πR
 By clearing R we have:
 R = 144/2
 R = 72 units
 Answer:
 
The radius of the circle is:
 
R = 72 units

Please help with geometry

Answers

It's a equilateral triangle. The area of the white region is the area of a sector minus the area of a triangle.
[tex]\dfrac{60^o}{360^o}=\dfrac{1}{6}[/tex]
The sector is 1/6 of the circle, therefore the area of the sector is 1/6 of area of the circle.
The formula of an area of the circle: [tex]A_O=\pi r^2[/tex]

The area of the sector:
[tex]A_s=\dfrac{1}{6}\cdot\pi\cdot12^2=\dfrac{1}{6}\pi\cdot144=24\pi\ m^2[/tex]
The formula of an area of the equilateral triangle: [tex]A_\Delta=\dfrac{a^2\sqrt3}{4}[/tex]
[tex]A_\Delta=\dfrac{12^2\sqrt3}{4}=\dfrac{144\sqrt3}{4}=36\sqrt3\ m^2[/tex]

The area of the segment:
[tex]A_{sg}=A_s-A_\Delta\to A_{sg}=(24\pi-36\sqrt3)m^2[/tex]

The area of the shaded region:
[tex]A=A_O-A_{sg}\to A=144\pi-(24\pi-36\sqrt3)=144\pi-24\pi+36\sqrt3\\\\=\boxed{A=(120\pi+36\sqrt3)m^2}[/tex]

TON OF FREE POINTS FOR THE SMARTEST FINANCE PERSON! EASY PEASY, JUST NEED HELP TO DO IT THE RIGHT WAY ASAP!!! WHO SHALL WIN? Do not answer incorrectly or to get free points please, or you will be reported, and not smart.

David buys a home for $278,640. His home is predicted to increase in value 4% each year. What is the predicted value of David's home in 18 years? Round your answer to the nearest dollar.

Options:
$542,638
$564,474
$576,284
$580,122

Thanks in advance, you guys truly rock.

Answers

The problem can be represented by the the exponential growth formula which is :
[tex]P(t) = A * r^{t} [/tex]
Where: t ⇒ time , A ⇒ initial amount , r ⇒ rate of increase 
            P(t) ⇒ predicted amount at the end of t.

For the given problem:
initial amount = A = $278,640
predicted increase in value per year = 4% =0.04

∴ r = 1 + 0.04 = 1.04

for t = 18 years

∴ [tex]P(t) = A * r^{t} =278,640 * 1.04^{18}=\framebox{564,473.5}[/tex]
Rounding to the nearest dollar ⇒ ∴ P(t) = 564,474


So, the predicted value of David's home in 18 years = $564,474

So, The correct option is $564,474

564474 is the correct answer



Hope this helps...

Elly buys 75 shares of stock in a mutual fund for a total investment of $450. She sells 50 shares of her stock for total proceeds of $400. Determine if Elly made a profit or loss, and how much per share.
a.
loss of $0.67 per share
b.
loss of $2 per share
c.
profit of $0.67 per share
d.
profit of $2 per share

Answers

We have been given that Elly buys 75 shares of stock in a mutual fund for a total investment of $450.

It means the cost of 1 share is given by

[tex]\frac{450}{75}\\ \\ =\$6[/tex]

Now, we have been given that she sells 50 shares of her stock for total proceeds of $400.

It means the cost of 1 share is given by

[tex]\frac{400}{50} \\ \\ \$8[/tex]

She purchased per share at $6 and sold per share at $8.

It means that she made a profit of [tex]8-6=\$2[/tex] per share.

Therefore, d is the correct option.

(d) profit of $2 per share

Elly made a profit of $2 per share.

What is an expression?

An expression contains one or more terms with addition, subtraction, multiplication, and division.

We always combine the like terms in an expression when we simplify.

We also keep all the like terms on one side of the expression if we are dealing with two sides of an expression.

Example:

1 + 3x + 4y = 7 is an expression.com

3 + 4 is an expression.

2 x 4 + 6 x 7 – 9 is an expression.

33 + 77 – 88 is an expression.

We have,

First, we can determine the average cost per share of the 75 shares of stock that Elly bought:

Average cost per share = Total investment / Number of shares

= $450 / 75 shares

= $6 per share

Next, we can determine the total proceeds from the sale of 50 shares:

Total proceeds = Number of shares sold x Price per share

= 50 shares x ($400 / 50 shares)

= $400

Elly paid $6 per share for the 75 shares she bought, and she sold 50 shares for $8 per share.

The difference between these prices will determine whether she made a profit or loss per share:

Profit or loss per share = Selling price per share - Average cost per share

= $8 per share - $6 per share

= $2 per share

Since the profit per share is positive, Elly made a profit.

Therefore,

Elly made a profit of $2 per share.

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can someone please help ill try to add the picture

Answers

check the picture below.

the lateral area, namely the area of the sides, is just the area of 4 rectangles.

left and right, 4x3 rectangles,

front and back, 15x3 rectangles,

so the lateral area of the box is just the sum of those areas,

 [tex]\bf \stackrel{\textit{left and right}}{(4\cdot 3)}~~~~+~~~~\stackrel{\textit{front and back}}{(15\cdot 3)}[/tex]

Which points in the scatter plot are outliers?

Select EACH CORRECT ANSWER

point A

point F

point H

point K

point M

Answers

F and K are definitely outliers of the plot
F and K are the answers.

which of the points satisfy the linear inequality graphed here?

a)(0,0)
b)(10,0)
c)(-10,0)
d)(10,10)

Answers

For this case, the first thing to do is observe the shaded region of the graph.
 The shaded region represents the set of points that satisfy the inequality.
 We note that the point (-10, 0) is within the shaded region.
 Therefore, this point satisfies the inequality.
 Answer:
 
c)(-10,0)

Three numbers are in the ratio of 6:5:1. What are the numbers if the difference between the smallest and largest is 30?
a.48, 40, 18B.36, 30, 6
c.24, 20, 4D.180, 150, 30

Answers

Given that the ratios between 3 numbers is 6:5:1 and the difference between the largest and the smallest number is 30, then the numbers will be as follows:
difference in ratio between large and smallest number is:
6-5=5
thus:
largest number=6/5*30=36
medium number=5/5*30=30
smallest number=1/5*30=6

Answer: B.36, 30, 6 

(Financial Algebra workbook 10-3)

Under his "Household expenses" Budget category, Mark has allocated $60 per month for pet food. He can purchase "wet food" for $1.50 per can or "dry food" for $3 per bag.


E). Name a combination of bags and cans that will cause him to be over budget.

Answers

A possible answer to this question is 15 cans of "wet food" and 15 bags of "dry food". 15 cans of wet food make $1.50 * 15 = $22.50 and 15 bags of dry food make $3.00 * 15 = $45. $45 + $22.50 = $67.50, which is over budget.

I need your help here! 15 pointa and brainliest. If you cant do it, at least give me the formula to this so I can solve it.

Answers

see the attached picture for the answer. You will need to write the sentence required.

Answer:

0.40 formula x3.9 standardwise. Sorry if this doesnt help. I tried.

Step-by-step explanation:

The radius of a circular clock face is 13 centimeters. how do i find the circumfrence

Answers

The formula is 2pi(radius) so 13*2*pi=26pi

Hence, the circumfrence is [tex]81.64[/tex].

What is the circumference?

Circumference is the distance around a circle. We can find the circumference using either the diameter or radius of a circle. For shapes made of straight lines, we say they have a perimeter.

Here given that,

The radius of a circular clock face is [tex]13[/tex] centimeters.

The general formula of circumference of a circle is [tex]2\pi r[/tex].

As, [tex]r=13cm[/tex]

Substitue these values in the general formula then,

[tex]2\pi r=2(3.14)(13)\\\\=81.64[/tex]

Hence, the circumfrence is [tex]81.64[/tex].

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The perimeter of a square window is 360 cm find the length of one side

Answers

Final answer:

To find the length of one side of a square window with a perimeter of 360 cm, we use the formula for the perimeter of a square, resulting in each side being 90 cm long.

Explanation:

To find the length of one side of a square window when the perimeter is 360 cm, we can use the formula for the perimeter of a square, which is P = 4s, where P represents the perimeter and s represents the length of one side. Given that the perimeter is 360 cm, we can set up the equation 360 = 4s. Dividing both sides of the equation by 4 gives us s = 90 cm.

Therefore, the length of one side of the square window is 90 cm.

Which story problems could be solved using the given equation? 6 divided by 1/2 = ? Choose exactly two answers that are correct.

A.
Mike spends a hour reading every night before bed. How many hours does Mike spend reading before bed in 6 days?



B.
Alice has 6 yards of ribbon. She uses yard of ribbon for each package she’s wrapping. How many packages can Alice wrap?



C.
A cup of milk is used for every serving in a recipe. How many servings can be made with 6 cups of milk?



D.
Charlie spent of his savings on 6 equally priced admission tickets to the zoo. What fraction of his savings did Charlie spend on each ticket?

Answers

Most likely D, the first three you don’t divide by 1/2.

The ratio between the volumes of two cubes is 125 to 216. what is the ratio between their respective surface areas?

Answers

Volume of a cube is length * width * height. Because it's a cube, all of these lengths are the same measurement so rather than doing V = l*w*h, we can do one of the measurements cubed, let's call it x.

So Volume = x³. So if we are given the volume, we can the length by doing the cube root. 

∛125 = 5
∛216 = 6

Surface area of a cube = 6x². So now we plug both of these measurements into the formula. 

For 5:

SA = 6(5)² = 6(25) = 150

For 6:

SA = 6(6)² = 6(36) = 216

The ratio of their surface areas is 150:216 or if you simplify it by dividing both by the GCF of 6, 25:36

Explain how the discriminant b squared minus 4 ac can be used to determine the number of solutions to a quadratic equation

Answers

are there any answer choices

If a pizza is sliced into 6 even slices, what is the angle of rotational symmetry?

Answers

Hello!

A pizza is in the shape of a circle

A circle is 360° around

divide this by the amount of pieces

360 / 6 = 60

The answer is 60°

Hope this helps!
Final answer:

The angle of rotational symmetry of a pizza sliced into 6 even slices is 60 degrees, which is the angle required to rotate each slice to coincide with the next, demonstrating six-fold rotational symmetry.

Explanation:

The angle of rotational symmetry for a pizza sliced into 6 even slices can be calculated based on the fact that a complete rotation is 360 degrees.

Since the pizza is divided into 6 slices, the angle to rotate each slice to coincide with the next is 360 degrees divided by 6.

Step-by-Step Explanation

Start with the full rotation angle, which is 360 degrees.Divide 360 by the number of slices, which is 6.The angle of rotational symmetry is therefore 360 ÷ 6 = 60 degrees.

Each 60-degree turn will align the pizza with itself, showing that it has rotational symmetry at this angle.

Since the pizza can be rotated 6 times and each time result in the same shape positioned identically, it demonstrates six-fold rotational symmetry.

Please help me with a simple math problem.

What is the value of b?

A. 1.5
B. 3
C. 3.75
D. 4.5

Answers

You would take 7.5 and divide it by 2 which will give you C. 3.75
3.75 is the answer because the top and bottom line are the same and then you divide 7.5 by 2.
Other Questions
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