What is the final elevation if a. A bird starts at 20 m and changes 16m? b. A butterfly starts at 20 m and changes -16m? c. A diver starts at 5 m and changes -16m? d. A whale starts at -9 m and changes 11 m? e. A fish starts at -9 meters and changes -11 meters?

Answer:

The answer is A. 135 cm2.

Area of a parallelogram is base * height. In this case, the base is 24 cm and the height is 9 cm. Therefore, the area is 24 * 9 = 135 cm2.

Answer: the answer would be 360

Step-by-step explanation:

the equation for area of a parallelogram is base x height.

The base is 24 as it is at the top of the shape.

The height is 15 as well since a parallelogram is congruent.

multiply the two and it gives you 360

y=-1/5x+4 is the equation in slope-intercept form for the line with y-intercept 4 and slope -1/5

The slope of the line is the ratio of the rise to the run, or rise divided by the run. It describes the steepness of line in the coordinate plane.

The slope intercept form of a line is y=mx+b, where m is slope and b is the y intercept.

The slope of line passing through two points (x₁, y₁) and (x₂, y₂) is

m=y₂-y₁/x₂-x₁

Given,

y-intercept 4 and slope -1/5

Now y=-1/5x+4

Hence y=-1/5x+4 is the equation in slope-intercept form for the line with y-intercept 4 and slope -1/5

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Step-by-step explanation:

Hope It Helps You

Here You Answer

We are given the following ratios:

We are asked to determine if the ratios are equivalent. To determine that, we will divide each element of the first ratio by 2, we get:

We get the ratio 2:9, since two ratios are equivalent if both elements of one ratio is a multiple of a corresponding element of the second ratio, and we got by dividing the first ratio by 2 the following:

This means that the given ratios are not equivalent.

1. p=-5

2.w=20

3.x=14

4. y= 17 over 10

In order to solve these, you want to combine the variables then isolate them on one side by adding/subtracting or multiplying/dividing whatever number is still with them.

4p + 8p + 12 = −48    

We combine 4p and 8p into 12p, and 12 is subtracted from both sides to remove it from the left side make -60 on the right side.

12p = -60

Now we divide both sides by 12, to remove the 12 from 12p, and we end up with p = -5

p = -5

9w + 33 = 12w – 27

-3w = -60

w = 20

−2x + 7 = −21

-2x = -28

x = 14

25 = 10y + 8

10y = 17

y = 1.7

The parameter to be tested is the mean GPA of all university honors students

What is GPA ?

The technique of using uniform metrics for various levels of performance in a course is known as grading in education. Grades can be given as letters, a range, a percentage, or a number as a percentage of the total possible. A grade point average is calculated by averaging grades in several nations.

Your grade point average (GPA) is calculated by dividing the total number of credits you have earned in high school by the sum of all of your course grades. The majority of colleges and secondary schools use a 4.0 scale to report grades. A perfect score, or an A, is a 4.0. Here is a straightforward graphic that demonstrates how to translate your letter grades into a 4.0 scale.

The parameter to be tested is the mean GPA of all university honors student

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The growth rate for the linear function y=mx+b will be m or slope. the correct option is A.

An equation is said to be linear if the maximum power of the variable is consistently 1. Another name for it is a one-degree equation.

The equation of a line is given as below:-

y = mx + c

Where m is the slope and c is the y-intercept.

Slope or the gradient is the number or the ratio which determines the direction or the steepness of the line. The slope of the line actually determines the rate of change of the function.

Therefore, the growth rate for the linear function y=mx+b will be m or slope. the correct option is A.

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The margin of error is:

a) 0.069

b) 0.035

c)  0.021

d) 0.032

e) 0.028

What is confidence level?

A confidence interval is a range of estimates for an unknown parameter in frequentist statistics. The 95% confidence level is the most popular, however other levels, such as 90% or 99%, are occasionally used when computing confidence intervals.

Given,

Here at 95% CI, the z value is 1.96

a) sample n = 200, p = 0.52

Now, we find the margin of error and we get

Margin of error = z×√(p(1-p)/n)

Now, substitute values of p, n, and z and we get

= 1.96×√(0.52(1-0.52)/200)

= 0.069

b) n = 800 , p = 0.52

Margin of error = z×√(p(1-p)/n)

Now, we substitute values of n, p, and z and we get

= 1.96×√(0.52(1-0.52)/800)

= 0.035

c) n = 800 , p = 0.1

First,  we find the margin of error and we get

Margin of error = z×√(p(1-p)/n)

Now, we substitute values and we get

= 1.96×√(0.1(1-0.1)/800)

= 0.021

d) n = 800 , p = 0.7

Margin of error = z×√(p(1-p)/n)

Now, we substitute values and we get

= 1.96×√(0.7(1-0.7)/800)

= 0.032

e) n = 1200 , p = 0.60

First, we find the margin of error and we get

Margin of error = z×√(p(1-p)/n)

After substituting values we get

= 1.96×√(0.6(1-0.6)/1200)

= 0.028

Hence,

The margin of error is:

a) 0.069

b) 0.035

c)  0.021

d) 0.032

e) 0.028

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The coordinate plane, also known as the Cartesian plane, is a two-dimensional plane that is used to plot and locate points using a set of two perpendicular axes. The horizontal axis is called the x-axis and the vertical axis is called the y-axis.

The point where the two axes intersect is called the origin, which is usually denoted by the coordinates (0,0).

Each point in the plane can be located by its unique pair of coordinates (x,y), where x represents the horizontal distance from the origin and y represents the vertical distance from the origin.

To find the slope of the line passing through vertices A and B, we need to use the formula:

slope \(= (y2 - y1)/(x2 - x1)\)

Where (x1, y1) and (x2, y2) are the coordinates of the two points.

To find the slope of the line passing through vertices A(-2, 1) and B(-4, 2), we can use the slope formula:

slope = (change in y)/(change in x)  \(= (y2 - y1)/(x2 - x1)\)

Substituting the coordinates of A and B into the formula, we get:

slope  \(= (2 - 1)/(-4 - (-2)) = 1/-2 = -1/2\)

Therefore, the slope of the line passing through vertices A and B is -1/2.

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Answer:

50/77

Step-by-step explanation:

(1÷2 3/4)+(1÷3 1/2)

2 3/4 is same as 11/44

1/2 is same as 7/2

so to divide fraction you have to flip the second number and multiply

so 1 times 4/11=4/11

and 1 times 2/7=2/7

4/11 +2/7=28/77+22/77=50/77

The population of the world in 1955 based on the model q(t) = 2.500\(e^{0.0168t}\) is 2.54 billion.

The model q(t) = 2.500\(e^{0.0168t}\) represents the world population in billions

Here, t represents the years after 1955 and e is exponential constant its value is approximately 2.718.

Here the population is growing exponentially means population is growing at faster rate.

To find the population of the world in 1955 we will take

t = 1

on putting the value of t in the given function q(t)

q(t) = 2.500e\(e^{0.0168(1)\)

on solving the function q(t) we get

q(t) ≈ 2.54

so, the population of the world in 1955 is 2.54 billion

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Answer:

4

Step-by-step explanation:

Divide each side by 6

6v/6 = 24/6

v=4

Answer:

4

Step-by-step explanation:

you do 24 divided by 6 to get v=4

Answer: Php 628

Step-by-step explanation:

Nina got two bags but paid for the price of one according to the sale.

The cost of each bag will therefore be the total price divided by 2 which is;

= 1,256/2

= Php 628

The function f(x) is f(x) = (e - 1)x.

To find the function f(x) given that f(0) = 0 and the tangent line to f(x) at the point (x, f(x)) has slope e - 1, we need to integrate the given slope to obtain the function.

The slope of the tangent line is equal to the derivative of the function at that point. Since the slope is e - 1, we have:

f'(x) = e - 1

To find f(x), we integrate the above equation with respect to x:

∫ f'(x) dx = ∫ (e - 1) dx

Integrating, we get:

f(x) = (e - 1)x + C

where C is the constant of integration.

Since f(0) = 0, we can substitute x = 0 and f(x) = 0 into the equation to find the value of C:

0 = (e - 1)(0) + C

0 = C

Therefore, the function f(x) is given by:

f(x) = (e - 1)x

So, f(x) = (e - 1)x.

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Answer: cold= 8+12+5= 25

Large= 22+5= 27

25/27

Step-by-step explanation:

Simple logic

The number of applicants that were not accepted are calculated to be 1260.

The number of applicants that were not accepted can be determined as follows;

Since 2 out of every 9 applicants are accepted; therefore the total number of applicants out of which 360 applicants were accepted can be calculated as follows;

360 × 9 / 2 = 3240 / 2 = 1620

Therefore the total number of applicants is calculated to be 1620, out of these 1620 applicants, 360 were accepted therefore the number of applicants that were not accepted can be determined by subtraction.

The number of applicants that were not accepted can be determined by subtracting the accepted applicants from the total number of applicants as follows;

Applicants not accepted = 1620 - 360

Applicants not accepted = 1260

Therefore 1260 applicants were not accepted by the program.

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The value that is 2 standard deviations from the mean can be calculated as follows:

2 standard deviations = 2 x 15 = 30

So, the value that is 2 standard deviations from the mean is either 30 points below the mean or 30 points above the mean.

Mean - 30 = 100 - 30 = 70

Mean + 30 = 100 + 30 = 130

Therefore, the value that is 2 standard deviations from the mean is either 70 or 130.

The correct answer is d. 70 or b. 130, depending on whether you are looking for the value that is 2 standard deviations below or above the mean.

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Answer:

1. X-axis

2. Quadrant 4

3.3

4.2

Step-by-step explanation:

Answer:

the mode number of hours is 4 because is the hour spent mostly on the computer

therefore the mode number of hours is 4 hours

The correct answer for the given question is Yes.

Consider the function f(x) = over the interval [0, 1]. Does the extreme value theorem guarantee the existence of sin(플) an absolute maximum and minimum for f on this interval? Select the correct answer below: Yes O No

The Extreme Value Theorem (EVT) guarantees the existence of an absolute minimum and maximum for a continuous function f(x) on a closed interval [a, b].

Here f(x) = sin(πx) on the interval [0, 1].

Thus, the EVT guarantees the existence of an absolute maximum and an absolute minimum for the given function f(x) over the interval [0, 1].

Therefore, the correct answer for the given question is Yes.

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Answer:

A. SAS

the triangle is congruent by side angle and side

Answer:

volume of hemisphere =1912.26cm^3

Step-by-step explanation:

radius(r)=9.7cm

now volume of hemisphere=(2/3)π\(r^{3}\)

                                           =(2/3)*(22/7)*(9.7)^3

                                            =(2/3)*(22/7)*912.673

                                              =(2/3)*2868.40086

                                             =1912.26cm^3

The volume of a hemisphere is \(1910.52 cm^{3}\).

What is volume of a hemisphere?

A hemisphere is half of a full sphere, we can calculate the volume of a hemisphere just by halving the volume of the complete sphere.

So, we can calculate the volume of a hemisphere by using the following formula,

\($V=\frac{2}{3}\pi {{r}^{3}}$\)

Here, \(r\) is the radius, \(V\) is the volume of hemisphere.

So,

It is given that the radius is \(9.7 cm\).

We have to find \(V\).

So,

\($V=\frac{2}{3}\cdot 3.14\cdot {{\left( 9.7 \right)}^{3}}$\)

\(V=1910.52\)

Hence, the volume of hemisphere is \($1910.52\text{ c}{{\text{m}}^{3}}$\).

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The  2 -> 7 year forward rate is approximately 0.6204 or 62.04%.

To calculate the 2 -> 7 year forward rate, we can use the formula:

Forward Rate = [(1 + Spot Rate of 7 years) ^ 7] / [(1 + Spot Rate of 2 years) ^ 2] - 1

Given that the spot rate for 2 years is 3% and the spot rate for 7 years is 7%, we can substitute these values into the formula:

Forward Rate = [(1 + 0.07) ^ 7] / [(1 + 0.03) ^ 2] - 1

Calculating this expression:

Forward Rate = [(1.07) ^ 7] / [(1.03) ^ 2] - 1

Forward Rate = (1.718) / (1.0609) - 1

Forward Rate ≈ 0.6204

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Answer:

\(V=90\)

Step-by-step explanation:

Step 1:  Find the volume of the cone

\(V = \frac{\pi *r^{2}*h}{3}\)

Plug in the values

\(V = \frac{\pi *3^{2}*10}{3}\)

Simplify and Solve

\(V = \frac{\pi *9*10}{3}\)

\(V = \frac{90\pi }{3}\)

\(V = \frac{90*3 }{3}\)

\(V=90\)

Answer:  \(V=90\)

According to Zaller's Receive-Accept-Sample (RAS) model, individuals who are most susceptible to the message of a political action committee launching a new advertisement aimed at expanding health insurance to low-income Americans through increased government funding would be those who both receive and accept the message.

The RAS model suggests that individuals have varying levels of political knowledge and are exposed to different sources of information. Those who are more likely to receive the message are individuals who are politically interested and engaged, while those who are more likely to accept the message are individuals who have limited political knowledge and are less critical of the information presented to them.

Therefore, in the context of the advertisement aiming to expand health insurance to low-income Americans, the most susceptible individuals would be those who are politically interested but have limited political knowledge. These individuals may be more likely to accept the message without critically evaluating its content.

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The estimated current total cost for the installed and insulated tank is $12,065.73.

The first step is to calculate the surface area of the tank. The surface area of a cylinder is calculated as follows:

surface_area = 2 * pi * r * h + 2 * pi * r^2

where:

r is the radius of the cylinder

h is the height of the cylinder

In this case, the radius of the cylinder is 1 meter (half of the diameter) and the height of the cylinder is 1 meter. So the surface area of the tank is:

surface_area = 2 * pi * 1 * 1 + 2 * pi * 1^2 = 6.283185307179586

The insulation will add a thickness of 0.05 meters to the surface area of the tank, so the total surface area of the insulated tank is:

surface_area = 6.283185307179586 + 2 * pi * 1 * 0.05 = 6.806032934459293

The cost of the insulation is $40 per square meter and the cost of labor is $95 per square meter, so the total cost of the insulation and labor is:

cost = 6.806032934459293 * (40 + 95) = $1,165.73

The original cost of the tank was $10,900, so the total cost of the insulated tank is:

cost = 10900 + 1165.73 = $12,065.73

Therefore, the estimated current total cost for the installed and insulated tank is $12,065.73.

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Answer:

x=19/27

Step-by-step explanation:

\(3(5x+2)=-5(3x-5)+3x\\15x+6=-15x+25+3x\\15x+6=-12x+25\\27x=19\\x= 19/27\)

Hope this helps plz hit the crown :D

\(3(5x+2)=-5(3x-5)+3x\)

Distribute 3 in 5x+2 and -5 in 3x-5

\(15x+6=-15x+25+3x\)

Multiplying 2 negatives will be positive (Same goes to dividing 2 negatives.)

\(15x+15x-3x=25-6\)

Move the x term to the same side and constant term to the same side.

(Whenever you move to another side, change the sign/operator to opposite. From plus to minus and from multiply to divide.)

\(27x=19\\x=\frac{19}{27}\)

Thus, the answer is 19/27