HURRRYYY PLEEEASE
What is the Slope?
(hint: rise/run)
No robots please

Answer: The sum is irrational because 18/7 is irrational, and the sum of a rational number and an irrational number is irrational

Step-by-step explanation:

Given the two numbers :

1.12 and 18/7

1.12 is a rational number as it is a not a non-terminating decimal and can accurately be expressed in the form a/b, where a and b are integers, thus 1.12 is equivalent to 112 / 100

18/7 on the other hand is an irrational number as it is a non-terminating decimal.

Hence, takingbthe sum of both numbers (rational and irrational) results in an irrational output.

18 / 7 = 2.57142857....

Taking the sum of both,

1.12 + 2.57142857... = 3.69142857... ; which is irrational

Answer:

The sum is irrational because 18/7 is irrational, and the sum of a rational number and an irrational number is irrational.

Step-by-step explanation:

A step that requires revision, and how should it be corrected include the following: A. In step 1, the compass width should be set to the length of BC.

In Euclidean geometry, a regular polygon can be defined as a form of polygon which has all of its sides and interior angles being equal.

By critically observing the polygon shown in the image attached below, we can reasonably infer and logically deduce that it represents a regular hexagon because it has a total of six (6) sides with equal angles.

Additionally, the radius of this regular polygon (hexagon) is line segment BC and as such, you should set the compass width should be set to the length of BC in order to inscribe a regular hexagon in circle C.

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Missing information:

The question is incomplete and the complete question is shown in the attached picture.

You are a district sales manager at the sales target for your team 135,000 per month. Your team's annual sales target is $1,620,000.

To calculate the annual sales target for your team, you need to multiply the monthly target by 12 (the number of months in a year):

Annual sales target = Monthly sales target x 12

Given that the monthly sales target for your team is $135,000, the annual sales target would be:

Annual sales target = $135,000 x 12

= $1,620,000

A Sales Manager is a professional responsible for managing a team of sales representatives within a specific geographic area or district. The role typically involves setting and achieving sales targets, developing and implementing sales strategies, and managing relationships with key customers.

Sales Managers are responsible for recruiting, training, and supervising sales staff, as well as monitoring their performance and providing coaching and guidance as needed. They also work closely with other departments within the organization, such as marketing and finance, to ensure that sales goals are aligned with overall business objectives. They must possess strong leadership and communication skills, as well as a deep understanding of their company's products or services and the competitive landscape in which they operate.

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Complete Question:-

You are a district sales manager at the sales target for your team 135,000 per month ? What is your annual sales?

The value of n in the given equation, 5⁸ = 5ⁿ · 5⁴, is 4

From the question, we are to determine the value of n in the given equation.

From the given information,

The given equation is

5⁸ = 5ⁿ · 5⁴

This can be written as

5⁸ = 5ⁿ × 5⁴

By applying the multiplication law of indices, we get

5⁸ = 5ⁿ ⁺ ⁴

Since the bases are equal, we can equate the powers

8 = n + 4

Now,

Solve the linear equation for n

8 = n + 4

Subtract 4 from both sides of the equation

8 - 4 = n + 4 - 4

4 = n

Therefore,

n = 4

Hence, the value of n is 4

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Answer:

25

Step-by-step explanation:

Add all of the sides together

Answer:

C. Yes, Because Each Side Length Is Less Than 15.

Step-by-step explanation:

Answer:

the person above me is right mark me brainiest for being right :D

Step-by-step explanation:

The Range Rule is not one of the Counting Rules.

The following are the Counting Rules: Permutation Rule: Used to calculate the number of arrangements of a set in a particular order. Combination Rule: Used to calculate the number of ways to pick objects from a larger set, without regards to order. Fundamental Counting Rule: Used to calculate the number of possible outcomes in an event by multiplying the number of outcomes in each category together .Range Rule: The range rule is used to calculate the variation of a data set by subtracting the minimum value from the maximum value. It is not a counting rule, but a statistical tool.

The Fundamental Counting Principle is a technique used in mathematics, more specifically in probability theory and combinatorics, to determine how many combinations of options, items, or outcomes are possible. The Rule of Multiplication, the Product Rule, the Multiplication Rule, and the Fundamental Counting Rule are some of its alternate names.

It has a connection to the Sum method, often known as the Rule of Sum, which is a fundamental counting method used to calculate probabilities.

According to the Fundamental Counting Principle, if a decision or event has a possible outcome or set of options, and a different decision or event has b possible outcomes or choices, then the sum of all the unique combinations of outcomes for the two is ab.

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Answer:

3/11

3:11

Step-by-step explanation:

Answer:

3:11 or/and 3/11

Step-by-step explanation:

Answer:

If the missing side is long then it's 29 or if its short, then it's 6.4

Step-by-step explanation:

just do a^2 + b^2 = c^2 method

Answer:

radical 7<14÷5

bcoz radical 7 is 2.645

and 14÷5 is 2.8

Answer:2x

Step-by-step explanation:

There is an 80.8% chance that the installation time for a single computer falls within the confidence interval computed in part (a).

a) To compute the 95% confidence interval for the population mean installation time, we can use the formula:

CI = x ± z* (σ/√n)

where x is the sample mean installation time, σ is the population standard deviation, n is the sample size, and z* is the z-score associated with the desired confidence level (in this case, 95%).

Substituting the given values, we have:

CI = 42 ± 1.96 * (5/√64)

CI = 42 ± 1.225

CI = (40.775, 43.225)

Therefore, we can say with 95% confidence that the population mean installation time is between 40.775 minutes and 43.225 minutes.

(b) If the population mean installation time is 40 minutes, the probability that a randomly selected installation time falls within the confidence interval computed in part (a) can be calculated using the standard normal distribution. We first convert the interval to z-scores:

Lower bound z-score: (40.775 - 40) / (5/√64) = 1.39

Upper bound z-score: (43.225 - 40) / (5/√64) = 4.29

Using a standard normal table or a calculator, we can find the probability that a z-score falls between 1.39 and 4.29. This probability is approximately 0.808.

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Answer: There are 24 more payments made.

Step-by-step explanation:

In a 5 year loan there is 60 months

In a 3 year loan there is 36 months.

1) The missing side lengths are:   Hypotenuse a = 4   Side b = 2√2

2) The missing side lengths are:   Leg x = 2√2   Leg y = 2√2

1) In a right triangle with a 90° angle and an opposite angle of 45°, we can use the trigonometric ratios to find the missing side lengths.

Let's denote the hypotenuse as a, the side opposite the 45° angle as c, and the remaining side as b.

Using the sine function, we have:

sin(45°) = c / a

Since sin(45°) = √2 / 2, we can substitute the values:

√2 / 2 = 2√2 / a

To solve for a, we can cross-multiply and simplify:

√2 * a = 2√2 * 2

a√2 = 4√2

a= 4

Therefore, the hypotenuse (a) has a length of 4.

To find side b, we can use the Pythagorean theorem:

a² + b² = c²

Plugging in the known values:

(2√2)²+ b² = 4²

8 + b² = 16

b²= 16 - 8

b² = 8

b = √8 = 2√2

So, the missing side lengths are:

Hypotenuse (c) = 4

Side b = 2√2

2) In a right triangle with a 45° angle and a hypotenuse of 4, we can find the lengths of the other two sides. Let's denote the length of one leg as x and the length of the other leg as y.

Using the Pythagorean theorem, we have:

\(x^2 + x^2 = 4^2\\2x^2 = 16\\x^2 = 16 / 2\\x^2 = 8\)

x = √8 = 2√2

Therefore, one leg (x) has a length of 2√2.

To find the other leg, we can use the fact that the triangle is isosceles (since both acute angles are 45°). Therefore, the other leg (y) has the same length as x:

y = x = 2√2

So, the missing side lengths are:

Leg x = 2√2

Leg y = 2√2

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The complete question is:

Find the missing side lengths. leave your answers as radicals in simplest form

For a Poisson process with rate λ, the interarrival times between events are exponentially distributed with parameter μ = 1/λ. So, the time between the (n-1)-th and n-th event, denoted as Tn, follows an exponential distribution with parameter μ = 1/3 minutes.

Since Sn is the sum of the first n interarrival times, we have:

Sn = T1 + T2 + ... + Tn

The sum of n exponential random variables with parameter μ is a gamma random variable with shape parameter n and scale parameter μ. Therefore, Sn follows a gamma distribution with shape parameter n and scale parameter μ.

In this case, n = 10 and μ = 1/3. So, E[S10] can be calculated as:

E[S10] = n * μ = 10 * (1/3)

= 10/3 minutes.

Therefore, E[S10] = 10/3 minutes.

b. E[S4|N(1) = 3]:

Given that N(1) = 3, we know that there are 3 events in the first minute. Therefore, the time of the 4th event, S4, will be the sum of the first 3 interarrival times plus the time between the 3rd and 4th event.

Using the same reasoning as in part a, we know that the sum of the first 3 interarrival times follows a gamma distribution with shape parameter 3 and scale parameter 1/3. The time between the 3rd and 4th event, denoted as T4, follows an exponential distribution with parameter 1/3.

So, S4 = T1 + T2 + T3 + T4.

Since T1, T2, T3 are independent of T4, we can calculate E[S4|N(1) = 3] as:

E[S4|N(1) = 3] = E[T1 + T2 + T3 + T4]

= E[T1 + T2 + T3] + E[T4]

= (3/3) + (1/3)

= 4/3 minutes.

Therefore, E[S4|N(1) = 3] = 4/3 minutes.

c. Var(S10):

The variance of Sn, Var(Sn), for a Poisson process with rate λ, is given by:

Var(Sn) = n * σ^2,

where σ^2 is the variance of the interarrival times.

In this case, n = 10 and the interarrival times are exponentially distributed with parameter μ = 1/3. The variance of an exponential distribution is \(\mu^2\)So, \(\sigma^2 = \left(\frac{1}{3}\right)^2\)

= 1/9.

Substituting the values into the formula, we have:

Var(S10) = 10 * (1/9)

= 10/9.

Therefore, Var(S10) = 10/9.

d. E[N(4) − N(2)|N(1) = 3]:

Given that N(1) = 3, we know that there are 3 events in the first minute. Therefore, at time t = 2 minutes, there will be 3 - 1 = 2 events that have already occurred.

Now, we need to find the expected value of the difference in the number of events between time t = 4 minutes and t = 2 minutes, given that there were 3 events at t = 1 minute.

Since the number of events in a Poisson process follows a Poisson distribution with rate λt, where t is

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The value of the y in the given right triangle is 3√3.

A right triangle consists of two legs and a hypotenuse. The two legs meet at a 90° angle and the hypotenuse is the longest side of the right triangle and is the side opposite the right angle.

Given is a right triangle, here there are two more right triangles in it, all are similar by AA rule,

So, by the definition of similar triangle,

x / 9 = 12 / x

x² = 108

x = 6√3

Also, Using Pythagoras theorem, we will have, [c² = a²+b², where a, b and c are the sides of a right triangle]

x² = 9²+y²

108 = 81 + y²

y² = 27

y = 3√3

Hence, the value of the y in the given right triangle is 3√3.

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Answer:

you subtract the number by 3

Step-by-step explanation:

the pattern is x-3 so the pattern is subtracting the number by 3 every time

The ratio of protonated/deprotonated acetic acid at the given pH is:

Therefore, the ratio of protonated/deprotonated acetic acid at the given pH is:

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The average of the 150 measurements is 24.33, and Quantity B with a value of 25 is greater.

To compare the averages of the 150 measurements, let's calculate the total sum of all the measurements.

For the first set of 100 measurements with an average of 23, the total sum is 100 * 23 = 2300. For the second set of 50 measurements with an average of 27, the total sum is 50 * 27 = 1350.

To find the average of all 150 measurements, we need to find the total sum of all 150 measurements. Adding the two total sums calculated above, we have 2300 + 1350 = 3650.

To find the average, we divide the total sum by the total number of measurements: 3650 / 150 = 24.33.

Comparing the average of the 150 measurements to the individual averages A and B:

Quantity A: 24.33

Quantity B: 25

Since 25 is greater than 24.33, the answer is that Quantity B is greater.

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Answer: If you are asking what 0.7/0.21 is, that is 3.3 repeating.

Answer:

3.33333333

or 3.33

Answer:

See the solutions below

Step-by-step explanation:

First note that the opposite side of a parallelogram are equal, hence;

For Parallelogram FIRE

fi = re

ef = ir

Given

fi = (3x-5)cm

ir = (2y -7)cm

re = (x+7)cm

ef = (y+3)cm\

a) If fi = re, then;

3x - 5 = x+7

3x - x = 7+5

2x = 12

x = 12/2

x = 6

b) Since FI = 3x - 5

FI = 3(6) - 5

FI = 18 - 5

FI = 13cm

c) Also ef = ir

y+3 = 2y - 7

y - 2y = -7-3

-y = -10

y = 10

d) EF = y+3

EF = 10 +3

EF =13cm

e) Perimeter of the parallelogram = FI + IR + RE + EF

Perimeter of the parallelogram = 13cm + 13 + 13cm + 13cm

Perimeter of the parallelogram = 52cm

The missing measurement of this right triangle is x=2√14

Answer:

5a-40=-2b

5a-40/-2=-2b/-2

-5a/2+20=b

The total area of the roof that will need shingles is 660 square feet.

Construction projects often use the Pythagorean Theorem.

If you are building a sloped roof and you know the height of the roof and the length for it to cover, you can use the Pythagorean Theorem to find the diagonal length of the roof's slope.

In order to find the diagonal length of the roof's slope, we must use the

Pythagorean Theorem which is: a² + b² = c²,

where a and b are the sides of a right triangle, and c is the hypotenuse.

Given that the roof has a vertical height of 8 feet and the house has a width of 20 feet, we need to calculate the diagonal length of the roof top.

We can use the Pythagorean Theorem to find the length of the roof's diagonal, which is represented by the hypotenuse of the right triangle.
Therefore,
a = 8 feet and b = 20 feet
c² = a² + b²
c² = 8² + 20²
c² = 64 + 400
c² = 464
c ≈ 21.54
The diagonal length of the roof top is ≈ 22 feet.
The horizontal length of the roof is 30 feet.

The total area of the roof that will need shingles can be calculated by multiplying the horizontal length of the roof by the diagonal length of the roof.
Therefore,
Total area of the roof that will need shingles = Horizontal length × Diagonal length
Total area of the roof that will need shingles = 30 feet × 22 feet
Total area of the roof that will need shingles = 660 square feet

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Answer:

(7,-5)

Step-by-step explanation:

If a point is rotated 180 degrees (the direction doesn't matter) you change the sign. So if the preimage is positive then the image will be negative and vice-versa.

Answer:

(7,-5)

Step-by-step explanation:

Answer:

the desired equation is y = – 4x + 3

Step-by-step explanation:

Parallel lines have the same slope and thus similar equations.   Thus, the equation of a line parallel to the given line has the form y = – 4x  + C.  We need only find C.

The new line goes through (2, -5), and so we substitute 2 for x and -5 for y to obtain

-5 = – 4(2) + C.  Then -5 + 8 = C, or C = 3.

Then the desired equation is y = – 4x + 3

the confidence interval for the population mean μ is approximately (10.125, 15.075) at a confidence level of 0.99.

To construct the confidence interval, we use the formula:

Confidence Interval = x ± t × (s / √n)

Where x is the sample mean, t is the critical value from the t-distribution corresponding to the desired confidence level and degrees of freedom (n-1), s is the sample standard deviation, and n is the sample size.

Given c = 0.99, the confidence level is 0.99, which corresponds to an alpha level of 0.01. Since the sample size is small (n = 8) and the population standard deviation is unknown, we use the t-distribution.

To find the critical value, we look up the t-value for a two-tailed test with a 0.01 significance level and 7 degrees of freedom (n-1). From the t-table or a statistical calculator, the critical value is approximately 3.499.

Plugging the values into the formula, we have:

Confidence Interval = 12.6 ± 3.499 × (2.0 / √8)

Simplifying, we get:

Confidence Interval ≈ 12.6 ± 2.47

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Answer:

ihave the same one help me with it pls

Step-by-step explanation:

The fraction of the occupied apartments is 9/10.

In mathematics, a fraction is a symbol for a rational number.

Let a and b be two numbers, then their fraction can be represented as a/b.

Given that,

Total apartments in the building = 200.

Also,

The number of apartments leased by realtor = 180

The fraction of the apartments which is occupied by realtor

= number of apartments leased /Total apartments

= 180 / 200

= 18 / 20

= 9 / 10

The required fraction is 9/10, implies that from each 10 apartments, 9 apartments are occupied.

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The speed of the plane relative to the ground can be determined by considering the vector addition of the airspeed and the wind speed.

The plane's airspeed is 210 km/h in the north direction, while the wind is blowing at 80 km/h toward the east. To find the speed of the plane relative to the ground, we can use the Pythagorean theorem to calculate the magnitude of the resulting vector. The magnitude is given by √(airspeed^2 + wind speed^2). Plugging in the values, we have √(210^2 + 80^2) = √(44100 + 6400) = √50500 ≈ 224.86 km/h.

Therefore, the speed of the plane relative to the ground is approximately 224.86 km/h.

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