Please do this algebra 2 for me. Please please. You can dm in insta what you want if u solve it just to do this please

Answer:

Therefore m angle 2 is 86°.

Step-by-step explanation:

Given:

m∠ 1 = 17x + 1

m∠ 2 = 20x - 14

To Find:

m∠ 2   =?

Solution:Vertical Angles:  

The angles opposite each other when two lines cross. They are always equal.

∴ m∠ 1 = m∠ 2  

Substituting the given values we get

Now for m∠ 2  

Therefore m angle 2 is 86°.

Answer:

I don't really know what you mean so I would say to just look on the tag but if you gave more info then I could help you out

1. Bart Simpson's equal annual payments will be approximately $6,434.61.

2. The young boy earned an annual rate of return (interest rate) of approximately 26.49% on his investment in Christmas trees.

To find the payments Bart Simpson will make at the end of each year, we can use the formula for the equal annual payments on a loan with compound interest:

\(P = (PV * r) / (1 - (1 + r)^{(-n)})\)

where:

P is the equal annual payment,

PV is the present value of the loan (purchase price - down payment),

r represents the annual interest rate,

n represents the number of payments.

Given:

Purchase price (PV) = $75,000 - $20,000 (down payment) = $55,000

Annual interest rate (r) = 9% = 0.09 (as a decimal)

Number of payments (n) = 20

Now,  the values into the formula:

\(P = ($55,000 * 0.09) / (1 - (1 + 0.09)^{(-20)})\)

P = $4,950 / (1 - 0.2314)

P = $4,950 / 0.7686

P ≈ $6,434.61

So, Bart Simpson's equal annual payments will be approximately $6,434.61.

To calculate the annual rate of return (interest rate) that the young boy earned on his investment, we can use the formula for compound interest:

(FV) = (PV) * \((1 + r)^n\)

where:

FV is the future value of the investment (selling price of the trees),

PV is the initial investment ($50),

r represents the annual interest rate ,

n is the number of years (6 years).

Given:

Selling price (FV) = $400

Initial investment (PV) = $50

Number of years (n) = 6

Now, we get the annual interest rate (r):

$400 = $50 * \((1 + r)^6\)

Divide both sides by $50:

\(8 = (1 + r)^6\)

Take the 6th root of both sides:

\(1 + r = 8^{(1/6)\)

1 + r ≈ 1.2649

Subtracting 1 from both sides , we get :

r ≈ 1.2649 - 1

r ≈ 0.2649

So, the young boy earned an annual rate of return (interest rate) of approximately 26.49% on his investment in Christmas trees.

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Answer:

4.) y=x-16

Step-by-step explanation:

Here,

y=4,

x=20

Now,

putting the value of x and y.

or, 4=20-16

or, 4+16=20

∴20=20

Answer:

The Y intercept is (0,7)

Step-by-step explanation:

If it is a y intercept, there will be a number in the y coordinate. For example, (x,y) if the point said (7,0) that would be the x intercept. Because it it (0,7) and in the y place that makes it a y intercept. I hope this helped :)

Ted can mow the lawn in 5 minutes by using his power mower. Galen takes 15 minutes to mow the same lawn using a push-type mower.

Let's calculate the amount of work done by Ted in 1 minute.WORK = 1/5Let's calculate the amount of work done by Galen in 1 minute.WORK = 1/15

Let's calculate the amount of work done by both of them working together in 1 minute. WORK = 1/5 + 1/15 Simplify, LCM of 5 and 15 = 15 So, 3/15 + 1/15 = 4/15Hence, working together Ted and Galen can mow the lawn in 15/4 or 3.75 minutes or 3 minutes and 45 seconds.

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Answer:

-44

Step-by-step explanation:

Answer: k = √27-i

Step-by-step explanation:

Answer: C) 10cm

Step-by-step explanation:

Sample size and the confidence level width have an inverse relationship. As the sample size increases, the confidence level width decreases.

When determining a confidence interval for a population parameter, such as the mean or proportion, a larger sample size provides more information about the population. This increased information leads to a narrower confidence interval.

The confidence level width is influenced by two factors: the sample standard deviation (or the variability of the data) and the critical value associated with the desired confidence level. As the sample size increases, the sample standard deviation becomes a more accurate estimate of the population standard deviation. This reduces the variability and leads to a narrower confidence interval.

A larger sample size leads to a decrease in the confidence level width, providing a more precise estimate of the population parameter with a higher level of confidence.

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The projected misstatement of this sample would be $50,000, calculated as follows: ($4,000 / $5,000) x $10,000.

In a probability-proportional-to-size sample, each item's chance of being selected is proportional to its recorded amount, so larger accounts have a higher probability of being selected. In this case, the auditor selected an account with a recorded amount of $5,000, but found that it had an audited amount of $4,000.

To project the misstatement of this sample, the auditor needs to estimate the total misstatement in the population by multiplying the audited amount by the inverse of the sampling fraction, which is the sampling interval divided by the recorded amount of the selected item. So, the projected misstatement is ($4,000 / $5,000) x $10,000 = $8,000 x 6.25 = $50,000. This means that the auditor estimates the total misstatement in the population to be approximately $50,000 based on this sample.

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Answer: Below

Step-by-step explanation:

24% is basically 0.24. Since we want to find the original price we make the equation:

x * (1 - 0.24) = 665

For x is the original price. Simplify:

x * (0.76) = 665

x = 665/0.76

x = 875

Our answer is 875

Answer: 6

Step-by-step explanation:

Answer:

x>-1/4

Step-by-step explanation:

9x+3-5x>2

9x-5x+3>2

4x+3>2

4x>-1

x>-1/4

Therefore, x>-1/4

Answer: Mean: 14, Median: 11, Mode: 8

Step-by-step explanation:

A restaurant plans to use a new food delivery service. The food delivery service charges $4.98 for every 2 meals delivered, plus a $2.00 service fee. The slope of this situation is 4.98. So the correct option is D.

The slope of a line is a measure of its steepness or incline. It is defined as the ratio of the "rise" (the vertical change) to the "run" (the horizontal change) between any two points on the line. The slope is also known as the "gradient" of the line. The slope is usually represented by the letter "m".

There are three types of slopes:

Positive slope: A line with a positive slope rises from left to right. It means that as the x-coordinate increases, the y-coordinate also increases. A line with a positive slope will have a slope value greater than 0, for example, 2/3 or 4/5.

Negative slope: A line with a negative slope falls from left to right. It means that as the x-coordinate increases, the y-coordinate decreases. A line with a negative slope will have a slope value less than 0, for example, -2/3 or -4/5.

Zero slope: A line with zero slope is a horizontal line. It means that the y-coordinate stays the same as the x-coordinate increases. A line with zero slope will have a slope value equal to 0.

Undefined slope: A line with an undefined slope is a vertical line. It means that the x-coordinate stays the same as the y-coordinate increases. A line with an undefined slope will have infinite slope, as the run will be zero, and the rise will be some value.

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Answer:

Henry will pay $21.80

Step-by-step explanation:

This is represented by the equation (2.20x4)+(2.60x5)

The linearized equation for the non-linear equation z = x² + 4xy + 6xy² in the region defined by 8 ≤ x ≤ 10, 2 ≤ y ≤ 4 is given by :

z ≈ 244 + 20(x - 8) + 128(y - 2).

When using the linearized equation to calculate the value of z at x = 8, y = 2, the error is 0.

1.1. To linearize the equation in the given region, we need to find the partial derivatives of z with respect to x and y:

∂z/∂x = 2x + 4y

∂z/∂y = 4x + 6xy

At the point (x₀, y₀) = (8, 2), we substitute these values:

∂z/∂x = 2(8) + 4(2) = 16 + 8 = 24

∂z/∂y = 4(8) + 6(8)(2) = 32 + 96 = 128

The linearized equation is given by:

z ≈ z₀ + ∂z/∂x * (x - x₀) + ∂z/∂y * (y - y₀)

Substituting the values, we get:

z ≈ z₀ + 24 * (x - 8) + 128 * (y - 2)

1.2. To find the error when using the linearized equation to calculate the value of z at x = 8, y = 2, we substitute these values:

z ≈ z₀ + 24 * (8 - 8) + 128 * (2 - 2)

= z₀

Therefore, the linearized equation gives the exact value of z at x = 8, y = 2, and the error is 0.

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The area of the triangle outlined on the origami figure is 3.2 square centimeters or 3200 square millimeters (since 1 cm = 10 mm).

Area is the measurement of the extent of a two-dimensional surface or shape, typically measured in square units such as square meters or square feet.

Origami is a Japanese art form of paper folding where intricate and beautiful designs are created by folding a single piece of paper without cutting or gluing it.

According to the given information:

the area of a triangle using base (b) and height (h) measurements. The formula is:

Area = (1/2) x b x h

To convert this area into square millimeters, you would need to ensure that the base and height measurements are also in millimeters. If the base is 5 cm, this would be equivalent to 50 mm (since there are 10 millimeters in each centimeter). If the height is 1.28 cm, this would be equivalent to 12.8 mm.

Using these measurements in the formula, we get:

Area = (1/2) x 50 mm x 12.8 mm

Area = 320 mm²

Therefore, the area of the triangle outlined on the origami figure would be 320 square millimeters.

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Answer:

110

Step-by-step explanation:

Rate or proportion shows the relationship between the variation in the  number of two variables.

Given that the ratio of alternative songs to total songs is 9:14.

Total songs = 308

Since the to every 14 total songs, there is 9 alternative songs.

Thus,

Number of alternative songs = \(\frac{9}{14}\) x 308

                                                = 198

There are 198 alternative songs in the music library.

The number of songs that are NOT alternative songs = 308 - 198

                                                                                         = 110

Thus, there are 110 songs that are NOT alternative songs.

It is false as the left and right ends of the normal probability distribution extend indefinitely, approaching but never touching the horizontal axis.

The statement is false because the left and right ends of the normal probability distribution do not extend indefinitely. In reality, the normal distribution is defined over the entire real number line, meaning it extends infinitely in both the positive and negative directions. However, as the values move further away from the mean (the center of the distribution), the probability density decreases. This means that although the distribution approaches but never touches the horizontal axis at its tails, the probability of observing values extremely far away from the mean becomes extremely low. Thus, while the distribution theoretically extends infinitely, the practical probability of observing values far from the mean decreases rapidly.

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Answer:

\(\binom{x = \sqrt{5}, y = 2\sqrt{5}}{x = -\sqrt{5}, y = -2\sqrt{5}}\)

Step-by-step explanation:

Hope this helped!

Aaron's weight is $118$ pounds - $54$ pounds = $64$ pounds more than Levi's weight.

Weight is a measure of the gravitational force of attraction between an object and the Earth, or between two objects. It is measured in Newtons (N) or kilograms (kg). Weight is created by the force of gravity that pulls objects toward the center of the Earth. The greater the mass of an object, the greater the force of gravity and thus the greater its weight. Weight is an important factor in determining the motion of an object and its interaction with other objects.

Aaron's weight is $10$ pounds more than twice Levi's weight, so Levi's weight is $\frac{1}{2}(118 - 10) = 54$ pounds. This means that Aaron's weight is $118$ pounds - $54$ pounds = $64$ pounds more than Levi's weight.

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The claim that a drug is effective at 1% is not sufficiently supported by the available data.

Participant 1 2 3 4 5 6

Before 185 220 190 158 227 211

After 175 215 195 155 230 207

Difference = Before - After = 10 5 -5 3  -3 4

Participant 7 8 9 10 11 12

Before 260 156 201 300 180 270

After 258 159 201 290 172 272

Difference = Before - After = 2 -3 0 10  8 -2

Participant 13 14 15 16 17 18

Before 293 183 205 151 291 166

After 290 185 200 146 287 166

Difference = Before - After = -7 -2 5 5  4 0

Hypothesis :

H0 : μd = 0

H0 : μd ≠ 0

10+5-5+3-3+4+2-3+10+8-2+3-2+5+5+4+0 = 44

The mean of d, \(d`\) = Σd / n = 44 / 18 = 2.44

The standard deviation, S.d = 4.45 (using calculator)

The test statistic, T : \(d`\) / (S.d/√n)

T = 2.44 / (4.45/√18)

T = 2.44 / 1.0488750

T = 2.326

Degree of freedom, df = n - 1 ; 18 - 1 = 17

P value = 0.0326

α = 0.01

Since P value < α ; we fail to reject H0

So the claim that a drug is effective at 1% is not sufficiently supported by the available data.

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Answer:

$0.67

Step-by-step explanation:

What you do for these types of problems is divide the amount of money by the amount of products. For example, $8 ÷ 12= $0.6666... In your case, we round the number to $0.67. Hope this helps!