A telephone pole cast a shadow that is 37 m long find the height of the telephone pole if a statue that is 33 cm tall cast a shadow 83 cm long ?

Answers

Answer 1
By similar triangles we know:

h1/x1=h2/x2

p/37=33/83  multiply both sides by 37

p=1221/83 m

p≈14.71 m (to nearest hundredth of a centimeter)
Answer 2

Answer:

The height of the telephone pole is 14.711 m (Approx) .

Step-by-step explanation:

Let us assume that the height be x .

Let us assume that the shadow  be y .

(As the shadow is always proportional to the height .)

Thus

[tex]x\propto y[/tex]

y = kx

Where k is the constant of proportionality .

As given

if a statue that is 33 cm tall cast a shadow 83 cm long .

y = 83 cm

x = 33 cm

Put in the equation y = kx .

83 = 33k

[tex]k = \frac{83}{33}[/tex]

As given

A telephone pole cast a shadow that is 37 m .

Let us assume that the height of the telephone pole be z .

As

1m = 100cm

37m = 3700 cm

y = 3700 cm

x = z

Put in the equation  y = kx .

3700 = zk

[tex]k = \frac{3700}{z}[/tex]

Compare the value of k .

[tex]\frac{3700}{z} = \frac{83}{33}[/tex]

[tex]\frac{3700\times 33}{83} =z[/tex]

[tex]\frac{122100}{83} =z[/tex]

z = 1471.1 cm(Approx)

As

[tex]1\ cm = \frac{1}{100}\ m[/tex]

[tex]1471.1\ cm = \frac{1471.1}{100}\ m[/tex]

                       = 14.711 m (Approx)

Therefore the  height of the telephone pole is 14.711 m (Approx) .


Related Questions

Which factor do 64x^2+48x+9 and 64x^2 - 9 have in common?

Answers

(8x +3) (8x-3)
share the same terms

Simplify (7x+42)/(x^2+13x+42)

Answers

[tex] \frac{7x+42}{x^2+13x+42}= \frac{7(x+6)}{x^2+7x+6x+42}= \frac{7(x+6)}{x(x+7)+6(x+7)}= \frac{7(x+6)}{(x+6)(x+7)}= \frac{7}{x+7} [/tex]
Answer:

The simplified expression is given by:

                [tex]\dfrac{7}{x+7}[/tex]

Step-by-step explanation:

We are asked to simplify the expression which is given in terms of variable x as:

             [tex]=\dfrac{7x+42}{x^2+13x+42}[/tex]

The given expression is a rational expression as it is a polynomial expression in the denominator as well as in the numerator.

Now we know that:

[tex]7x+42=7(x+6)[/tex]

and

[tex]x^2+13x+42=x^2+7x+6x+42\\\\\\i.e.\\\\\\x^2+13x+42=x(x+7)+6(x+7)\\\\\\i.e.\\\\\\x^2+13x+42=(x+7)(x+6)[/tex]

Hence, we get:

[tex]\dfrac{7x+42}{x^2+13x+42}=\dfrac{7(x+6)}{(x+6)(x+7)}\\\\\\i.e.\\\\\\\dfrac{7x+42}{x^2+13x+42}=\dfrac{7}{x+7}[/tex]

            Hence, the simplified expression is:

                    [tex]\dfrac{7}{x+7}[/tex]

Martina made 35 hats. Martina made 7 times as many hats as shen. Let h be the number of hats that shen made

Answers

it would be 35*7=h hope it helps
If h is the number of hats that SHEN made, then
"Martina made 7 times as many hats as Shen" becomes 7h.
So 7h = 35.
h = 5
Shen made 5 hats.

Knowing that this number, the Golden Ratio, is present not just in mathematics, but may also be present within your own brain and body (at the atomic or subatomic level), what do you think it means? Is this number evidence of a grand design, a massive freak coincidence or something else?

Answers

Golden ratio (Golden proportion, the division in extreme and middle ratio, harmonic division) — the ratio of the two values b and a, a > b is true when a/b = (a+b)/a. 
For practical purposes, limited to the approximate value of the ratio of a and b = 1,618 or approximately = 1,62. In percentage rounded value of the Golden Ratio is the division of any quantity in relation to 62% and 38 %.

The world have very much different values which often can have ratio like  62:38. However, we can say that many images with the Golden ratio, really looks nice.

A survey conducted by a song rating service finds that the percentages of listeners familiar with poker face by lady gaga who would give the song ratings of 5, 4, 3, 2, and 1 are, respectively, 50 percent, 18 percent, 19 percent, 8 percent, and 5 percent. assign the numerical values 1, 2, 3, 4, and 5 to the (qualitative) ratings 1, 2, 3, 4, and 5 and find an estimate of the probability distribution of x = this song’s rating by a randomly selected listener who is familiar with the song.

Answers

The probability distribution is shown in the table below

The value of the expected mean, E(X), is given by

E(X) = 5(0.5) + 4(0.18) + 3(0.19) + 2(0.08) + 1(0.05) = 4

Which represents the estimated rating of the song
Final answer:

The probability distribution of the song 'Poker Face' ratings by a randomly selected listener familiar with the song can be represented by assigning probabilities to each rating based on the survey percentages. The sum of these probabilities equals 1, confirming a valid distribution.

Explanation:

The student is asking about how to find the probability distribution for the ratings given to the song 'Poker Face' by Lady Gaga. To solve this, we assign numerical values to the qualitative ratings: 1, 2, 3, 4, and 5 correspond to the ratings 1 through 5, respectively.

We can list out the probabilities for each rating based on the survey as such:

Rating 5: P(X=5) = 50% or 0.50Rating 4: P(X=4) = 18% or 0.18Rating 3: P(X=3) = 19% or 0.19Rating 2: P(X=2) = 8% or 0.08Rating 1: P(X=1) = 5% or 0.05

This list represents the estimation of the probability distribution of a song's rating by a randomly selected listener familiar with the song. In other words, it tells us the likelihood that a listener would rate the song at a certain level.

To confirm this is a valid probability distribution, we must check that the sum of all probabilities adds up to 1:

0.50 + 0.18 + 0.19 + 0.08 + 0.05 = 1.00

Since the sum is equal to 1, we have a valid probability distribution.

if f(x)=3/x+2 -√x-3, complete the following statement (round your answer to the nearest hundredth) f(7)=

Answers

f(7)= 3/(7+2)-sqrt(7-3)

= 1/3-6/3= -5/3= -1.67

The given function  [tex]f(x) = \dfrac{ 3}{x + 2} -\sqrt{x-3}[/tex] The value of f(7) would be -1.67.

What is a function?

The function is a type of relation, or rule, that maps one input to a specific single output.

The given function

[tex]f(x) = \dfrac{ 3}{x + 2} -\sqrt{x-3}[/tex]

By substitute x = 7 to find f(7)

[tex]f(7) = \dfrac{ 3}{7 + 2} -\sqrt{7-3}\\\\f(7) = \dfrac{ 3}{9} -\sqrt{4}\\\\f(7) = \dfrac{ 1}{3} -2\\\\f(7) = \dfrac{ 1 - 6}{3}\\\\f(7) = \dfrac{ -5}{3}\\[/tex]

f(7)= -5/3 = -1.67

Learn more about function here:

https://brainly.com/question/2253924

#SPJ2

Four circles, each with a radius of 2 inches, are removed from a square. What is the remaining area of the square? (16 – 4π) in.2 (16 – π) in.2 (64 – 16π) in.2 (64 – 4π) in.2Four circles, each with a radius of 2 inches, are removed from a square. What is the remaining area of the square? (16 – 4π) in.2 (16 – π) in.2 (64 – 16π) in.2 (64 – 4π) in.2vvvv

Answers

Answer: [tex]64-16\pi[/tex] unit square.

Step-by-step explanation:

Here, four circle are removing from a square from the square of edge 8.

Since, The area of the square= [tex]8^2=64[/tex] square unit  ( because, area of square=side×side)

The area of a circle with radius 2 = [tex]\pi(2)^2=4\pi[/tex] square unit.

The area of four circle of radius 2= [tex]4\times4\pi=16\pi[/tex] square unit.

According to the question, these four circle are removed by the above square.

Therefore remaining area of the square after removing these four circle=area of the square- area of four circle of radius 2= [tex]64-16\pi[/tex] square unit.


The remaining area of the square is 64 - 16π.

What is a circle?

A circle is a bounded figure in which points from its center to its circumference is equidistant.

Area of a circle = πr²

Where :

π = pi = 22/7

R = radius

Area of one circle = 2²π = 4π

Area of four circles = 4 x 4π = 16π

What is a square?

A square is a quadrilateral with four equal sides.

Characteristics of a square includes:

Area of a square = length²

= (2x4)²

= 64

The remaining area of the square = 64 - 16π

To learn more about the area of a circle, please check: https://brainly.com/question/14351152

Professor whata guy surveyed a random sample of 420 statistics students. one of the questions was, "will you take another mathematics class?" the results showed that 252 of the students said yes. what is the sample proportion, p, of students who saud they would take another math class?

Answers

The probability of an event happening is, in layman's term, the odds of how likely that event can actually occur. In probability and statistics, you can determine the probability from a sample data. The sample is equal to 420 students. The number of students who wanted to take another math class is 252. Therefore, the probability of a student willing to take another math class is 252/420. Simplifying the answer, the probability is 3/5 or 60%.

The sample proportion, p, of students who said they would take another math class, p = 0.6 or 60%.

To determine the sample proportion, p, you can use the following formula:

p = x/n

where:

x is the number of students who said yes (successes).n is the total number of students surveyed.

From the question,

x = 252n = 420

Substituting these values into the formula gives:

p = 252 / 420 = 0.6

Therefore, the sample proportion of students who said they would take another math class is 0.6 or 60%.

Car cost $40000 it depreciates 12% each year. What is the cars value in 5yrs

Answers

The formula is
A=p (1-r)^t
A future value?
P present value 40000
R rate of depreciation 0.12
T time 5years
A=40,000×(1−0.12)^(5)
A=21,109

What's the best five terms to the list?

Answers

the letters are going backwards and they use each letter twice

so next 5 should be vt, ut, us, ts, tr


Find r(t) if r'(t) = 5t4i + 6t5j + t k and r(1) = i + j.

Answers

Final answer:

The question asks for the original vector function given its derivative and an initial condition. Through integration and applying the initial condition, the vector function is found to be r(t) = t⁵i + t⁶j + (t²/2 + 1/2)k.

Explanation:

The question involves finding the vector function r(t) given its derivative r'(t) = 5t⁴i + 6t⁵j + t k and an initial condition r(1) = i + j. To find r(t), integrate each component of r'(t) with respect to t. The integration results in:

The i component: ∫5t4 dt = t⁵/1 + C₁The j component: ∫6t5 dt = t⁶/1 + C₂The k component: ∫t dt = t²/2 + C₃

Therefore, r(t) = (t⁵/1 + C₁)i + (t⁶/1 + C₂)j + (t²/2 + C₃)k. Substituting t = 1 and using the initial condition r(1) = i + j to find the constants C₁, C₂, and C₃, we get:

C₁ = 0C₂ = 0C₃ = 1/2

Finally, r(t) = t⁵i + t⁶j + (t²/2 +1/2) k.

The function [tex]\( r(t) \)[/tex] is:

[tex]\[ r(t) = t^5i + t^6j + \frac{1}{2}t^2k - \frac{1}{2} \][/tex]

[tex]So, \( r(t) = t^5i + t^6j + \frac{1}{2}t^2k - \frac{1}{2} \).[/tex]

To find [tex]\( r(t) \) given \( r'(t) \) and \( r(1) \)[/tex], we need to integrate[tex]\( r'(t) \)[/tex]with respect to ( t ) and then use the given initial condition ( r(1) ) to determine the constant of integration.

Given:

[tex]\[ r'(t) = 5t^4i + 6t^5j + tk \][/tex]

[tex]\[ r(1) = i + j \][/tex]

First, let's integrate [tex]\( r'(t) \)[/tex] with respect to [tex]\( t \)[/tex] to find [tex]\( r(t) \)[/tex]:

[tex]\[ r(t) = \int 5t^4i \, dt + \int 6t^5j \, dt + \int tk \, dt \][/tex]

[tex]\[ r(t) = \frac{5}{5}t^5i + \frac{6}{6}t^6j + \frac{1}{2}t^2k + C \][/tex]

[tex]\[ r(t) = t^5i + t^6j + \frac{1}{2}t^2k + C \][/tex]

Now, we apply the initial condition [tex]\( r(1) = i + j \)[/tex]:

[tex]\[ r(1) = (1)^5i + (1)^6j + \frac{1}{2}(1)^2k + C = i + j \][/tex]

[tex]\[ i + j + \frac{1}{2}k + C = i + j \][/tex]

Comparing the coefficients of [tex]\( i \), \( j \), and \( k \)[/tex], we get:

Coefficient of [tex]\( i \): \( 1 = 1 \)[/tex] (matches)

Coefficient of [tex]\( j \): \( 1 = 1 \)[/tex] (matches)

Coefficient of [tex]\( k \): \( \frac{1}{2} = 0 \)[/tex] (doesn't match)

So, to make the coefficients match, [tex]\( C = -\frac{1}{2} \)[/tex].

Therefore, the function [tex]\( r(t) \)[/tex] is:

[tex]\[ r(t) = t^5i + t^6j + \frac{1}{2}t^2k - \frac{1}{2} \][/tex]

[tex]So, \( r(t) = t^5i + t^6j + \frac{1}{2}t^2k - \frac{1}{2} \).[/tex]

the length of a rectangular floor is 5 feet less than twice it's width. the area of the floor is 150 square feet. what is the width of the room?

Answers

the length is 15 and width is 10 because 10•2 = 20 and 20-5=15 and 15•10=150

A medical plan requires a patient to pay a $25.00 copay plus 20% of all charges incurred for a medical procedure. If the average bill for a patient is between $200 and $800, find the range of the original bill.

Answers

It is stated that the total bill the patient would only pay would be the $25 plus 20% of the original bill. Therefore this would mean that:

25 + 0.2 * X = 200         ---> 1

25 + 0.2 * X = 800         ---> 2

Where X represents the original bill.

 

Calculating for X in equation 1:

25 + 0.2 * X = 200

0.2 * X = 175

X = 875

 

Calculating for X in equation 2:

25 + 0.2 * X = 800

0.2 * X = 775

X = 3875

 

Therefore the original bill ranges from $875 to $3875. The equality equation would be:

$875 ≥ X ≥ $3875

A cylinder storage tank is to contain V=16,000pi cubic feet (about 400,00 gallons). the cost of the tank is proportional to its area, so the minimal-cost tank will be the one with minimum area. The volume (V) of a cylinder of radius r and height h is (pi)(r^2)(h). its surface area is the area of top and bottom, 2(pi)(r^2), plus the side area 2(pi)(r^2)(h). find the dimensions, r and h, of the minimal-area tank

Answers

[tex]\bf \textit{volume of a cylinder}\\\\ V=\pi r^2 h\qquad\qquad V=16000\pi \implies 16000\pi=\pi r^2 h \\\\\\ \cfrac{16000\pi }{\pi r^2}=h\implies \boxed{\cfrac{16000}{r^2}=h}\\\\ -------------------------------\\\\ \textit{surface area of a cylinder}\\\\ s=2\pi r^2+2\pi r h\qquad \qquad s(r)=2\pi r^2+2\pi r\left( \frac{16000}{r^2} \right) \\\\\\ \boxed{s(r)=2\pi r^2+32000r^{-1}} \\\\\\ \cfrac{ds}{dr}=4\pi r-\cfrac{32000\pi }{r^2}\implies \cfrac{ds}{dr}=\cfrac{4\pi r^3-32000\pi }{r^2}[/tex]

now, we could get a critical point from zeroing the denominator, however, in this case, we only get 0, and  a radius of 0, gives us no volume and thus no cylinder, so, is not feasible.

now, let's get the other critical values by zeroing out derivative.

[tex]\bf 0=4\pi r^3-32000\pi\implies 32000\pi =4\pi r^3\implies \sqrt[3]{\cfrac{32000\pi }{4\pi }}=r \\\\\\ \sqrt[3]{8000}=r\implies \boxed{20=r}[/tex]

now, doing a first-derivative test on the left and right sides of 20, say 19.999 and 20.001, check the picture below.

There are 60 minutes in an hour. The total number of minutes is a function of the number of hours, as shown in the table. Does this situation represent a linear or non-linear function, and why?

Answers

The first one I think because a linear function is always going to have a constant rate of change in one direction going straight up

Answer:

It represents a linear function because there is a constant rate of change.

Step-by-step explanation:

Since, if the rate of change for y ( output value ) with respect to x ( input value ) remains constant for a function then it is called linear function.

Here, number of hours represents input value and minutes represents the output value,

Now, By the given table,

The function is passing through the points (1,60), (2,120), (3,180), (4,240) and (5,300),

Also,

[tex]\frac{120-60}{2-1}=\frac{180-120}{3-2}=\frac{240-180}{4-3}=\frac{300-240}{5-4}=60[/tex]

⇒  The rate of change output value with respect to input value remains constant,

Hence, It represents a linear function because there is a constant rate of change.


For football tryouts at a local school, 12 coaches and 42 players will split into groups. Each group have the same number of coaches and players. What is the greatest number of groups that can be formed? How many coaches and players will be in each of these groups?

Answers

If you were to divide 42 and 12 the quotient would be 3.5, but since there must be an equal number there should be 4 groups.

A minor league baseball team plays 72 games in a season. If the team won 15 more than twice as many games as they lost, how many wins and losses did the team have?

Answers

x = games won
y = games lost

x + y = 72
x = 2y + 15

2y + 15 + y = 72
3y + 15 = 72
3y = 72 - 15
3y = 57
y = 57/3
y = 19 <=== lost games

x = 2y + 15
x = 2(19) + 15
x = 53 <=== won games

Traveling at 65 miles per hour, how many minutes, rounded to the nearest whole number, does it take to drive 125 miles from San Diego to Malibu?

Answers

​Traveling at 65 miles per hour, how many minutes, rounded to the nearest whole number, does it take to drive 125 miles from San Diego to Malibu?

We can establish a proportion:

Since an hour = 60 minutes​

If it takes 60 minutes to travel 65 miles​ (speed)

X minutes it will take to travel 125 miles​

X = 125miles*60 minutes/65 miles = 115 minutes approximately​

Answer : 115 minutes approximately​

​Hope this helps!​​​​

​[tex]\textit{\textbf{Spymore}}[/tex]​​​​​​​

20 friends and 12 invations are left how many has she mailed

Answers

20-12 8

She has mailed 8 invitations.

8 Invitations are left.

You want to buy a tent in the shape of a pyramid. The rectangular base is 35 square feet, with a height of 4 feet. What is the volume of the tent? Round your answer to the nearest hundredth.
23.33 cubic feet


46.67 cubic feet


93.33 cubic feet


140 cubic feet

Answers

V=(l*w*h)/3

need to find length  = square root(35) 5.916

(5.916 *5.916*4)/3 =46.665

 round to 46.67 cubic feet

Can someone please answer this?

Answers

Since we know the side length of the square (6), we can calculate its diagonal using pythagoras.

diag d = √(6²+6²) = 6√2 in

The diagonal is also the diameter of the circle! So the radius of the circle is half of that:

radius r = d/2 = 3√2 in

The area of the circle is πr² = π(3√2)² = 18π in²

how much will the toll be after the increase

Answers

130% = 1.30

multiply 2.50 x 1.30

2.50 x 1.30 = 3.25

 the new toll is 3.25

14,000 acres of 40,000 acre forest burned in a forest fire. What percentage of the forest was damaged?

Answers

35% was damaged.
1 percent is 400 acres, so 14000/400= 35% of forest was burned


the answer is 35% Hope i helped

The distance between points

Answers

Answer: B. False
Distance between points is square root of (x1 - x2) + (y1 - y2).

Hope it helped!

Simplify: 20 sin(2x) cos(2x)

Answers

Use the the double angle formula:
sin(2A)=2sin(A)cos(A)

substitute 2x for A, then
20sin(2x)cos(2x)=10(sin(2(2x))cos(2(2x))=10sin(4x)

To simplify 20 sin(2x) cos(2x), apply the double-angle trigonometric identities for sine and cosine.

The given expression: 20 sin(2x) cos(2x) can be simplified using the double-angle trigonometric identity for sine and cosine.

Apply the identities sin(2x) = 2sin(x)cos(x) and cos(2x) = cos²(x) - sin²(x).Substitute these identities into the expression and simplify to get the final result.

Which property of polynomial addition says that the sum of two polynomials is always a polynomial

Answers

The property of polynomial addtion that says that the sum of two polinomials is alwasy a polynomial is called closure property of addition or under addtition.

Polynomials are closed under addtiion because when you add polynomials the letters and their exponents do no change, you just add the coefficients of the like terms (those with same letters raised to the same exponents), so the result will be other polinomyal of the same kind, except for the terms that cancel (positve with negative) which does not change the fact that the result is still a poynomial.

In mathematics the closure property means that the result of an operation over a kind of "number" will result in a "number" of the same kind.

Answer:

Closure

Step-by-step explanation:

Which of theses numbers is the smallest 0.02, 0.24, 0.11, 0, 2

Answers

The answer is 0. it has a lower value than the other choices.
Hey there!

The number here that has the lowest value is 0!  :D


I hope this helps! ^__^

1)broccoli is 4lbs for $5 if she buys 3 pounds how much will it cost 2) if she buys 4.2 pounds of it what will be the cost

Answers

$3.75 for 3 pounds
$5.25 for 4.2 pounds

What percentage of muscle weight would you have if 60 pounds out of 140 pounds is muscle weight? If muscle weight is 90 pounds, how much does the person weigh?

Answers

[tex]\bf \begin{array}{ccllll} total\ weight&muscle\ weight\\ -----&-----\\ 140&60\\ x&90 \end{array}\implies \cfrac{140}{x}=\cfrac{60}{90}[/tex]

solve for "x".

The mean incubation time for a type of fertilized egg kept at 100.7100.7â°f is 2323 days. suppose that the incubation times are approximately normally distributed with a standard deviation of 22 daysdays. â(a) what is the probability that a randomly selected fertilized egg hatches in less than 2121 âdays? â(b) what is the probability that a randomly selected fertilized egg hatches between 1919 and 2323 âdays? â(c) what is the probability that a randomly selected fertilized egg takes over 2525 days toâ hatch?

Answers

In this item, we have the mean incubation period of 23 days and the standard deviation is 22 days. We use z-score to determine the unknown in each of the items.

(a) less than 21 days.
       z-score = (23 - 21) / 22 = 1/11
This translates to a percentage of 53.6%

(b) z-score for 19 days.
     z-score = (23 - 19) / 22 = 2/11
This translates to a percentage of 57.2%.
   
    z-score for 23 days.
   z-score = (23 - 23)/ 22 = 0
This translates to a percentage of 50%.

The difference between the two numbers is only 7.2%

(c) z-score of 25.
     z-score = (23 - 25)/ 22 = -1/11
This translates to a percentage of 42.3%.

Then, subtract this value from 100 to give us the final answer of 57.2%.
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