I could use some help solving these two problems if possible. Thank you.

I Could Use Some Help Solving These Two Problems If Possible. Thank You.

Answers

Answer 1

Solution:

iven the figure below:

Where

[tex]\begin{gathered} S\Rightarrow satellite \\ B\Rightarrow Bora-Bora \\ G\Rightarrow Greenland \\ R\Rightarrow Rapa\text{ Nui} \\ H\Rightarrow St.\text{ Helen} \end{gathered}[/tex]

Using the secant-secant theorem expressed as

[tex]SB\left(SB+BG\right)=SR\left(SR+RH\right)\text{ ----- equation 1}[/tex]

Given that th e satellite signal reaches Bora-Bora at 38,000 km and Greenland which is an additional 20,000km, this implies that

[tex]\begin{gathered} SB=38000 \\ BG=20000 \end{gathered}[/tex]

If the distance from the satellite to Rapa Nui is 45,000 km, this implies that

[tex]SR=45000[/tex]

The total distance from the satelite to St. Helen is expressed as

[tex]SH=SR+RH\text{ ----- equation 2}[/tex]

From equation 1,

[tex]\begin{gathered} \begin{equation*} SB\left(SB+BG\right)=SR\left(SR+RH\right)\text{ } \end{equation*} \\ substitute\text{ equation 2 into equation 1} \\ thus,\text{ we have} \\ SB\left(SB+BG\right)=SR\left(SH\right)\text{ ---- equation 3} \end{gathered}[/tex]

Substituting the values, we have

[tex]\begin{gathered} 38000\left(38000+20000\right)=45000\left(SH\right) \\ \Rightarrow38000\times58000=45000\left(SH\right) \end{gathered}[/tex]

divide both sides by 45000,

[tex]\begin{gathered} SH=\frac{38000\times58000}{45000} \\ \Rightarrow SH=48977.77777 \end{gathered}[/tex]

Hence, the signal will travel a distance of 48977.77777 km from the satellite to St. Helen.

I Could Use Some Help Solving These Two Problems If Possible. Thank You.

Related Questions

please help, thank you!!! photo attached with problem

Answers

From the given table, it is found that:

a. The weight function is linear, as it has a constant rate of change.

b. The equation for the linear function is: W(x) = 0.85x + 2.22.

What are linear functions?

Linear functions are modeled according to the following rule:

y = mx + b.

In which the coefficients are:

m is the slope of the function.b is the y-intercept of the function.

The slope is the rate of change, and it has to be constant for the relation to be a linear function.

Relating the number of cans x and the cost of the cans C(x), the slope can be calculated as follows:

m = (5.19 - 3.99)/(12 - 8) = 0.3.m = (5.99 - 3.99)/(15 - 8) = 0.286.m = (9.99 - 3.99)/(24 - 8) = 0.375.

Different slopes, hence the cost function is not linear.

For the weight function, the slope can be calculated as follows:

m = (10.2 - 6.8)/(12 - 8) = 0.85.m = (12.75 - 6.8)/(15 - 8) = 0.85.m = (20.4 - 6.8)/(24 - 8) = 0.85.

Due to the constant rate of change, the weight function is a linear function.

Considering the slope of m = 0.85, the weight function can be written as follows:

W(x) = 0.85x + b.

When x = 8, W(x) = 6.8, hence the intercept b is found as follows:

8 = 0.85(6.8) + b

b = 8 - 0.85 x 6.8

b = 2.22.

Then the function is:

W(x) = 0.85x + 2.22.

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Find the area of the polygon with the given vertices.
X(-1, 2), Y(-1, -3), Z(4, -3)
square units

Answers

Check the picture below.

Hello I need help please :)

Answers

Given: The system of equations below...

[tex]\begin{gathered} y=2x-2 \\ -4x-y=26 \end{gathered}[/tex]

To Determine: The value of x and y

Using substitution method, Substitute for y in the second equation

[tex]\begin{gathered} -4x-y=26 \\ -4x-(2x-2)=26 \\ -4x-2x+2=26 \\ -6x=26-2 \\ -6x=24 \\ x=\frac{24}{-6} \\ x=-4 \end{gathered}[/tex]

Substitute for x in the first equation to solve for y

[tex]\begin{gathered} y=2x-2 \\ y=2(-4)-2 \\ y=-8-2 \\ y=-10 \end{gathered}[/tex]

ence,

x = -4; y = -10

G

Please help me I was sick today and missed out on class and I don’t understand this question

Answers

Answer:

see explanation

Step-by-step explanation:

(a)

the 2 angles are vertically opposite angles and are congruent

(c)

since they are congruent , then

7x + 6 = 6x + 18 ( subtract 6x from both sides )

x + 6 = 18 ( subtract 6 from both sides )

x = 12

(d)

then

7x + 6 = 7(12) + 6 = 84 + 6 = 90

6x + 18 = 6(12) + 18 = 72 + 18 = 90

Write a simplified expression for the right half of the equation that can be used to find the nth term in the sequence

Answers

Answer is;

[tex]a_n=3n[/tex][tex]\begin{gathered} \text{common difference (d) =6-3=3} \\ By\text{ formula, } \\ a_n=a+(n-1)d\text{ , where a=3} \\ a_n=3+(n-1)3 \\ a_n=3+3n-3 \\ a_n=3n \end{gathered}[/tex]

Find the scale factor from triangle A to triangle B:

Answers

From the figure of triangles, scale factor of A and B, the value of x = 3

According to the question, given that

when two triangle are same, then we easily get missing value x

From the figure, two triangle are similar in it thus,

[tex]\frac{x}{1}[/tex] = [tex]\frac{9}{3}[/tex]       {property of triangles which are similar}

x = [tex]\frac{9}{3}[/tex] .

x = 3

Therefore, we get scale factor of triangle A and B, the missing value of missing x = 3.

What is a Scale Factor?

Scale factor is the proportion of an original object's scale to a new one that is a representation of it but is a different size (bigger or smaller).

For example, if we have a rectangle of sides 4 cm and 6 cm, we can enlarge it by multiplying each side by a number, say 4. The new figure we get will be similar to the original figure, but all its dimensions will be twice that of the original rectangle.

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Find the value of p in the inequality.

three fourths times p plus 8 is greater than or equal to 3

p is greater than or equal to negative twenty over three
p is less than or equal to negative twenty over three
p is greater than or equal to negative forty four over three
p is less than or equal to negative forty four over three

Answers

Value of p for given inequality of three fourths times p plus 8 is greater than or equal to 3 is p is greater than or equal to negative twenty over three.

As given in the question,

Given inequality:

Three fourths times p plus 8 is greater than or equal to 3 is written as

(3/4)p + 8 ≥ 3

Simplify inequality to get the value of p

  (3p + 32)/4 ≥ 3

⇒ 3p + 32 ≥ 12

⇒ 3p ≥ 12 -32

⇒ 3p ≥ -20

⇒ p ≥ -20 /3

Therefore, value of p for given inequality of three fourths times p plus 8 is greater than or equal to 3 is p is greater than or equal to negative twenty over three.

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Please solve the question. I am leaving but I will refer the answer typed by you teacher tomorrow, as I am going to sleep. Bit please solve.

Answers

To rotate the figure 90 degrees clockwise about a point, every point(x,y) will rotate to (y, -x)

Step 1

[tex]\begin{gathered} Preimage\text{ of }triangle\text{ ABC} \\ A(1,3) \\ B(2,1) \\ C(1,1) \end{gathered}[/tex]

Step 2

The new ordered pair of the image after rotation

[tex]\begin{gathered} \Delta A^{\prime}B^{\prime}C \\ A^{\prime}(3,-1) \\ B^{\prime}(1,-2) \\ C(1,-1) \end{gathered}[/tex]

Step 3

Image of the coordinateStep

Step 4

Label of the points

how do you tun the area of a rectangle into its side lengths?

Answers

In order to find what factors could represent the length and the width, we need to factor the polynomial that represents the area.

To do so, first let's find the zeros a1 and a2, then we can factor as follows:

[tex]k(a-a_1)(a-a_2)[/tex]

Where k is the coefficient of the quadratic term (so k = 12).

Using the quadratic formula, we have:

[tex]\begin{gathered} 12a^2+4a-5=0 \\ a_{}=\frac{-4+\sqrt[]{4^2-4\cdot12\cdot(-5)}}{2\cdot12} \\ a_1=\frac{-4+16}{24}=\frac{1}{2} \\ a_2=\frac{-4-16}{24}=-\frac{5}{6} \end{gathered}[/tex]

Then, we have:

[tex]\begin{gathered} 12(a-\frac{1}{2})(a+\frac{5}{6}) \\ =(2a-1)(6a+5) \end{gathered}[/tex]

Therefore the factors are 2a-1 and 6a+5.

Members of a softball team raised $1186.50 to go to a tournament. They rented a bus
for $842.50 and budgeted $21.50 per player for meals. Write and solve an equation
which can be used to determine x, the number of players the team can bring to the
tournament.

Answers

The equation to determine the number of players the team can bring is $842.50 + $21.50y = $1,186.50

The team can bring 16 players to the tournament.

To go to a tournament, softball team members raised $1186.50 and rented a bus for $842.50, and the cost of meals of each player is $21.50.

Let y represent the number of players.

$842.50 + $21.50 × y = $1,186.50

$842.50 + $21.50 × y = $1,186.50

$842.50 + $21.50y = $1,186.50

Subtracting $842.50 from each side.

$21.50y =  $1,186.50 - $842.50

$21.50y =  $344

Divide both side of the equation by $21.50.

x = $344 / $21.50

x = 16 players

As a result, the team is allowed to enter 16 players into the competition.

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Calculate your take-home pay (net pay) for the following situation. Gross Salary: $3,500 per month. You are paid once a month. Federal Income Tax Withholding = 20% of Gross Salary. State Income Tax Withholding = 12% of Gross Salary. Social Security Tax Withholding = 8.25% of Gross Salary. 401k Contribution = 4% of Gross Salary.

What is the amount of Federal Income Tax Withholding each month?

What is the amount of State Income Tax Withholding each month?

What is the amount of Social Security Tax Withholding each month?

What is the amount contributed to the 401k each month?

What is the net pay (take-home pay) each month?

What is the total take-home pay for a full-year?

Answers

Using proportions, the amounts are given as follows:

Federal Income Tax Withholding each month: $700.State Income Tax Withholding each month: $420.Social Security Tax Withholding each month: $288.75.Amount contributed to the 401k each month: $140.The take-home pay for the month is $1,951.25.The take-home pay for the year is $23,415.

What is a proportion?

A proportion is a fraction of a total amount, and equations can be built to find the desired measures in the problem using operations such as multiplication or division.

One example of application is for percentage problems, as the equivalent amount can be found multiplying the equivalent decimal by the total amount.

The amount of Federal Income Tax Withholding each month is given by:

0.2 x 3500 = $700.

The amount of State Income Tax Withholding each month is given by:

0.12 x 3500 = $420.

The amount of Social Security Tax Withholding each month is given by:

0.0825 x 3500 = $288.75.

The amount contributed to the 401k each month is:

0.04 x 3500 = $140.

The take-home pay for the month is the $3,5500 subtracted by all the with holdings, hence:

3500 - (700 + 420 + 288.75 + 140) = $1,951.25.

A year has 12 months, hence the take-home pay for the year is given by:

12 x 1951.25 = $23,415.

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Which points are solutions to the system of inequalitiesshown below? Check all that apply.y> xy> 2X> 4O A. (6,4)B. (9,-2)C. (9, 10)O D. (4,2)E (5,6)F(8,1)

Answers

We take a look at the inequalities y > 2 and x >4. This means that the solutions must have values that has x > 4 and y > 2. Letters A, C, and E are candidates to be solution since they satisfy the inequalities provided. Using the inequality y > x, this means that the y value must be greater than the x value that we have. Letter A has higher x value than y value, hence, it will be crossed out. Both C and E has higher y values compared to their x values. Hence, the points that are solution to the system of inequalities provided are C. (9, 10) and E. (5, 6).

PLSSSS HELP Which number is not in the correct location?

Answers

We can conclude that the position of the number -7 in the provided Venn diagram is incorrect as -7 is an integer but, not a whole number.

What are whole numbers?Any positive number that does not contain a fractional or decimal component is referred to as a whole number. The numbers 0, 1, 2, 3, 4, 5, 6, and 7 are all whole numbers, for instance, as a result. -3, 2.7, or 3 12 are examples of non-whole numbers.

Integers:

Zero, a positive natural number, or a negative integer denoted by a minus sign are all examples of integers. The inverse additives of the corresponding positive numbers are the negative numbers.

As we can read the definitions whole numbers do not include negative numbers and integers do include negative numbers, so we can conclude that the number -7 in the given Venn diagram is not in the correct location.

Therefore, we can infer that the position of the number -7 in the provided Venn diagram is incorrect as -7 is an integer but, not a whole number.

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If f(x) = 2x + 1 and g(x) = x 7, find (++ g)(x). h

Answers

[tex]\begin{gathered} \text{Given that:} \\ f\mleft(x\mright)=2x^2+1 \\ g(x)=x^2-7 \end{gathered}[/tex][tex]\begin{gathered} (f+g)(x)=f(x)+g(x) \\ =(2x^2+1)+(x^2-7) \\ x^2+2x^2+1-7 \\ 3x^2-6 \end{gathered}[/tex]

Therefore Option B is correct

Please explain step by step I do not explain this,

Answers

The value of f(1/2) for the given function f(x) = -3(4x² + 12) + 3/4(8x) - 2x is:  -37. (None of the options are correct).

How to Evaluate a Function?

If given a function, to evaluate the function for a given value of x, input the value of x in the equation and solve to evaluate the function.

Given the function, f(x) = -3(4x² + 12) + 3/4(8x) - 2x, to find the value of f(1/2), substitute x = 1/2 into the equation:

f(1/2) = -3(4(1/2)² + 12) + 3/4(8(1/2)) - 2(1/2)

Evaluate

f(1/2) = -3(4(1/4) + 12) + 3/4(4) - 1

f(1/2) = -3(1 + 12) + 3 - 1

f(1/2) = -3(13) + 2

f(1/2) = -39 + 2

f(1/2) = -37

The value of the function f(1/2) is: -37. (none of the given options are correct).

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The equation for a projectile's height versus time is h(t) = -16+2 +Vot+to. A tennis ball machine serves a ball vertically into the air from a height of 2 feet, with an initial speed of 110 feet per second. After how many seconds does the ball attain its maximum height? Round to the nearest hundredth.

Answers

Given the equation of a projectile to be:

[tex]h(t)=-16t^2+v_0t+h_0[/tex]

Initial height = 2 feet

Initial speed = 110 feet per second.

That is,

[tex]h_0=2,v_0=110\text{ f}eet\text{ per second}[/tex]

Substitute the initial height and speed into the projectile equation,

[tex]h(t)=-16t^2+110t+2[/tex]

The graph of the projectile is shown below:

From the graph, the time it takes the ball to attain maximum height to the nearest hundredth is 3.44 seconds

Grant orders a $55 bouquet of flowers to be delivered to his sister. He pays the bill plus a 6.5% sales tax and a 15% tip on the total cost including tax. He also pays a $10 delivery fee that is charged after the tax and tip. How much change does he receive to the nearest cent, if he pays the delivery driver with a $100 bill?

Answers

The change that Grant received to the nearest cent after giving the delivery driver with a $100 bill is $ 32.6.

This is a question of percentages.

Given that:-

Price of bouquet of flowers = $ 55

Sales tax % = 6.5 %

Tip % = 15 %

Delivery fee= $10

We have to find the change that Grant received to the nearest cent after giving the delivery driver with a $100 bill.

Sales tax = (6.5/100)*55 = $3.575

$55 + $3.575 = $58.575

Tip = (15/100)*58.575 = $ 8.78625

Total money paid by Grant = 55 + 3.575 + 8.78625 = $ 67.36125 ≈ $ 67.4

Hence,

Change received by Grant = 100 - 67.4 = $ 32.6

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Jose wants to earn at least S61 trimming trees. He charges $7 per hour and pays $9 in equipment fees. What are the possible numbers of hours Jose could trim
trees?
Use for the number of hours.
Write your answer as an inequality solved for t.

Answers

Answer:

That depends on what exactly is meant by "$3 in equipment fees". Is that per hour, per day or what?

Assuming per hour, he makes $7 per hour but pays $3 for a profit of $4 per hour. So, to make at least $39, he'd have to work 39/4 or 9 3/4 hours.

Now, if his equipment fee is daily, then he would need to earn at least $42 in a day to profit at least $39. Thus, he'd have to work at least 42/7 or 6 hours to make that much profit.

Step-by-step explanation:

What is the correct answer

Answers

1) [tex]m\angle A=76^{\circ}[/tex] (given)

2) [tex]m\angle B=76^{\circ}[/tex] (base angles theorem)

3) [tex]m\angle BCA=28^{\circ}[/tex] (sum of angles in a triangle)

4) [tex]m\angle ECD=28^{\circ}[/tex] (vertical angles)

5) [tex]m\angle DEC=90^{\circ}[/tex] (perpendicular lines)

6) [tex]m\angle D=62^{\circ}[/tex] (sum of angles in a triangle)

I have available 1500mg/250mL ordered is 1500mg to be given over 90 minutes. What is the pump setting?

Answers

the answer MAY i’m not sure but medium

7 1
92. _ _ _
+6,39 0. ————
6,5 32

Answers

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Need help on #3 Please help me on my hw

Answers

[tex]\frac{6}{6+12x}\ne\frac{1}{1+12x}[/tex]

Factor the left hand side:

[tex]\begin{gathered} \frac{6}{6}\cdot\frac{1}{1+2x}\ne\frac{1}{1+12x} \\ \frac{1}{1+2x}\ne\frac{1}{1+12x} \\ \end{gathered}[/tex]

[tex]1+12x\ne1+2x[/tex]

Subtract 2x from both sides:

[tex]\begin{gathered} 1+12x-2x\ne1+2x-2x \\ 1+10x\ne1 \end{gathered}[/tex]

Sutract 1 from both sides:

[tex]\begin{gathered} 1+10x-1\ne1-1 \\ 10x\ne0 \end{gathered}[/tex]

Divide both sides by 10:

[tex]\begin{gathered} \frac{10x}{10}\ne\frac{0}{10} \\ x\ne0 \end{gathered}[/tex]

Therefore, the equation is correct for every x different from 0.

1.Write a linear equation of the form y1 = mx + b for your first set of data.2.Write a linear equation of the form y2 = mx + b for the other equation in your system.3.Explain the Point of Intersection. (X,Y)

Answers

First, find the actual number of miles per round trip in each case.

-Hyperloop

[tex]distanceH=speed*time=760*0.583=443.08miles[/tex]

-Airplane

[tex]distanceA=535*1.25=668.75miles[/tex]

Then, the cost (round trip) would be related to the constant b in both cases since it is a fixed rate. Multiply it by the maximum number of passengers,

[tex]\begin{gathered} b_H=40*28=1120 \\ b_A=88*360=31680 \end{gathered}[/tex]

Then, multiply the rate of consumption by the fuel costs for each mean of transportation,

[tex]\begin{gathered} \frac{1}{m_H}=2*16.8*1=33.6 \\ \frac{1}{m_A}=2*2736*2.98=16306.56 \end{gathered}[/tex]

Notice that it is multiplied by 2 since the rate of consumption row is given in one-way unitsThus,

[tex][/tex]

What is the missing perfect square in this list?
81, 100, 121, ____, 169

A. 125
B. 160
C. 12
D. 144

Answers

Answer:

d 144

Step-by-step explanation:

Each number is the square starting with 10

10² = 100

11² = 121

12² = __?
13²=169

its B
9x9=81
10x10=100
11x11=121
12x12=144

Coins are placed into a treasure chest, and each coin has a radius of 1.4 inches and a height of 0.0625 inches. If there are 230 coins inside the treasure chest, how many cubic inches of the treasure chest is taken up by the coins? Round to the nearest hundredth and approximate using π =3.14

A: 0.38 in²

B: 126.39 in³

C: 353.88 in³

D: 88.47 in³​

Answers

The total volume taken by the coins is 88.47 cubic inches, so the correct option is D.

How many cubic inches are taken up by the coins?

The coins are cylinders with a radius of 1.4 inches and a height of 0.0625 inches.

Remember that the volume of a cylinder is given by:

volume = (height)*pi*(radius)^2

Where pi = 3.14

Then here the volume of each coin is:

V = (0.0625 in)*3.14*(1.4 in)^2 = 0.384 in³

And there are 230 coins, so the total volume is:

V = 230*0.384 in³ = 88.47 in³

So the correct option is D.

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Answer: D: 88.47 in³​

Step-by-step explanation: So what you want to do is first find the individual volume of the coins. Use the volume formula: V = πr^2h

Take 1.4 and times it by itself

1.4 x 1.4 = 1.96

Now multiply 1.96 by 0.0625

1.96 x 0.0625 = 0.1225

And times 0.1225 by pi, or in this case, 3.14

0.1225 x 3.14 = 0.38465

Now you have found the individual volume of each coin. You are trying to find how much space all of the coins take up together. The question says that there is 230 coins in total. So times 0.38465 by 230 to find how much space all the coins take up.

0.38465 x 230 = 88.4695 in³
Now round it to the nearest hundredth: 88.47 in³

That is your answer.

Also I took the same test and I picked 88.47 inches cubed and got it right.

Proof:

Have a good day :)))

Help me with question 2, thank you!

Answers

Given the function f(x):

[tex]f(x)=3x^2-5x-4[/tex]

We will find the point on the given parabola where the slope of the tangent is horizontal

The horizontal line has a slope = zero

The slope of the line is the first derivative of the function

So, we will find the first derivative and equate it to zero

[tex]\begin{gathered} f^{\prime}(x)=0 \\ 3(2x)-5(1)-(0)=0 \end{gathered}[/tex]

solve the equation to find (x):

[tex]\begin{gathered} 6x-5=0 \\ 6x=5 \\ x=\frac{5}{6} \end{gathered}[/tex]

substitute with the value of (x) into the given function to find the y-coordinate

[tex]y=3(\frac{5}{6})^2-5(\frac{5}{6})-4=\frac{-73}{12}[/tex]

So, the answer will be the point will be as follows:

[tex](x,y)=(\frac{5}{6},\frac{-73}{12})[/tex]

See the following figure:

please help fast how do i what property do i need to solve this
h to the 3rd power g to the -7th power

Answers

Answer: the property needed to find this is negative exponents

Step-by-step explanation: find the reciprocal of g to the -7th power which would be 1 over g to the 7th power

Find the sum 40 +41 +42 +43 +...+ 124 + 125.
The sum is


Please help I’ll mark you as brainliest if correct!

Answers

Answer: 415

Step-by-step explanation:

??

2. Ying sees this flyer. She decides to buy 12 of these boxes for her shoes. What total volume will these boxes occupy in her closet?

Answers

Step 1. Find the volume of just one box.

To find the volume V of one box, we multiply all of the dimensions of the box:

In this case, the volume of one box is:

[tex]V=29.5cm\times18cm\times9.5cm[/tex]

The result is:

[tex]V=5,044.5cm^3[/tex]

Step 2. We are told that Ying bought 12 boxes, so the total volume that the boxes occupy will be the volume of one box multiplied by 12:

[tex]12\times5,044.5cm^3=\boxed{60,534cm^3}[/tex]

Answer:

[tex]\boxed{60,534cm^3}[/tex]

Write an equation for a parabola with​ x-intercepts (-3,0) and (4,0) which passes through the point (2,-40)

Answers

An equation for a parabola with​ x-intercepts (-3,0) and (4,0) which passes through the point (2,-40) is 5(x+3)(x-4)

Quadratic equation

Quadratic equations are equation that has a leading degree of 2. The standard quadratic equation is given as:

y = a(x-a)(x-b)

where a and b are the x-intercepts of the function

Given the​ x-intercepts (-3,0) and (4,0), the equation will below:

y = a(x-(-3)(x-4))

y = a(x+3)(x-4)

If the curve pass through the y-intercept (2,-40)

-40= a(2+3)(2-4)

-40 = a(4)(-2)
-40 = -8a

a = 5

Substitute the value of a into the resulting function to have:

y = 5(x+3)(x-4)

This gives the required quadratic equation.

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