Since angle B is the largest angle, Line segment A C is the ________ side.

Answer:

Y=16

X=32

Step-by-step explanation:

ï just know you need to do more meth

Answer:

Levon attempted

96 throws in 12

minutes.

Step-by-step explanation:

1 min= 8 throws

8x12=96 or

10 min= 80 throws  2 min=16 throws

80+16=96

Mary needs to score 96 on the fifth test to raise her average test score from 92.25 to 93.

Let's use the formula for the mean

mean = (sum of all scores) / (number of scores)

We can rearrange this formula to solve for the sum of all scores

sum of all scores = mean x number of scores

We know that Mary's mean test score is currently 92.25 and she has taken four tests, so

sum of all scores = 92.25 x 4 = 369

To raise her mean test score to 93, Mary needs the sum of all five test scores to be

sum of all scores = 93 x 5 = 465

To find out what score Mary needs to earn on the fifth test, we can subtract the sum of her first four test scores from the required sum of all five test scores

score on fifth test = sum of all five tests - sum of first four tests

score on fifth test = 465 - 369

score on fifth test = 96

Therefore, Mary needs to earn a score of 96 on the fifth test in order to raise her mean test score to 93.

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Answer:

An arithmetic sequence has a constant difference between each consecutive pair of terms. A geometric sequence has a constant ratio between each pair of consecutive terms.

Answer:

In quadrant III, the x-coordinate of a point is negative and the y-coordinate of a point is also negative. Therefore, the signs of the trigonometric ratios are as follows:

- Sine: negative (y-coordinate is negative)

- Cos

Answer: y = 5x + 26

Step-by-step explanation:

To find the equation of a line that is perpendicular to the given line y = -1/5x + 1 and passes through the point (-5, 1), we need to determine the slope of the perpendicular line. The given line has a slope of -1/5. Perpendicular lines have slopes that are negative reciprocals of each other. So, the slope of the perpendicular line will be the negative reciprocal of -1/5, which is 5/1 or simply 5. Now, we have the slope (m = 5) and a point (-5, 1) that the perpendicular line passes through.

We can use the point-slope form of a linear equation to find the equation of the line:

y - y1 = m(x - x1)

Substituting the values, we get:

y - 1 = 5(x - (-5))

Simplifying further:

y - 1 = 5(x + 5)

Expanding the brackets:

y - 1 = 5x + 25

Rearranging the equation to the slope-intercept form (y = mx + b):

y = 5x + 26

Therefore, the equation of the perpendicular line that passes through the point (-5, 1) is y = 5x + 26.

Total time(arithmetic) taken by app to show nearest charging port will be 30 seconds.

What is arithmetic?

In mathematics, it deals with numbers of operations according to the statements. There are four major arithmetic operators, addition, subtraction, multiplication and division.

Main body:

As the driving directions algorithm requires searching through many possible routes to calculate the optimal route. the other operations, like incrementing the index and comparing the distances, take only a few nanoseconds.

Hence total time will be 30 seconds.

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Answer:

D)  10x-20

Step-by-step explanation:

P = 2w + 2l

= 2(2x-8) + 2(3x-2)

= 4x-16 + 6x-4

= 10x-20

A function \(P(t) = 170.(1.30)^t\)  that gives the deer population P(t) on the reservation t years from now

We were told there were 170 stags on reservation. The number of deer is increasing at a rate of 30% per year.

We could see the deer population grow exponentially since each year there will be 30% more than last year.

Since we know that an exponential growth function is in form:

\(f(x) = a*(1+r)^x\)

where a= initial value, r= growth rate in decimal form.

It is given that a= 170 and r= 30%.    

Let us convert our given growth rate in decimal form.

\(30 percent = \frac{30}{100} = 0.30\)

Upon substituting our given values in exponential function form we will get,

    \(P(t) = 170.(1+0.30)^t\)

⇒ \(P(t)= 170.(1.30)^t\)

Therefore, the function \(P(t) = 170.(1.30)^t\) will give the deer population P(t) on the reservation t years from now.

Complete Question:

There are 170 deer on a reservation. The deer population is increasing at a rate of 30% per year. Write a function that gives the deer population P(t) on the reservation t years from now.

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Answer:

x = 70

y = 110

u = 110

v = 70

z = 110

w = 110

Step-by-step explanation:

u = 110

v = 70

vertical angles are congruent

z = 110

alternate angles or Z angles. They are equal.

y = 110

vertical angles are congruent

x + z = 180

x + 110 = 180

  - 110    -110

x = 70

w = 180 - 70

w = 110

For 26th

x=30°

2x=60

3x=90

4x=120

for 27th

x=360/7= 51.4°

Answer: 4 yards 2 feet

Step-by-step explanation: i hope this helps

Answer:

c

Step-by-step explanation:

Answer: x= -18

Step-by-step explanation:

Your equation would be (x/9)+6=4

Subtract 6 by both sides.

Multiply 9 by both sides.

Then you should get -18.

The general solution of the given partial differential equations are as follows:

(a) The general solution of the equation 12uxx + 5x^2u = 4e^3 is u(x) = C1/x^5 + C2/x + (4e^3)/12, where C1 and C2 are arbitrary constants.

(b) The general solution of the equation 2uxx - Uxy - Uyy = 0 is u(x, y) = f(x + y) + g(x - y), where f and g are arbitrary functions.

(a) To find the general solution of the equation 12uxx + 5x^2u = 4e^3, we assume a solution of the form u(x) = X(x)Y(y). Substituting this into the equation and dividing by u, we obtain (12/X(x))X''(x) + (5x^2/Y(y))Y(y) = 4e^3. Since the left side depends only on x and the right side depends only on y, both sides must be equal to a constant. Let's call this constant λ. This gives us two separate ordinary differential equations: 12X''(x)/X(x) = λ and 5x^2Y(y)/Y(y) = λ.

Solving the first equation, we find that X(x) = C1/x^5 + C2/x, where C1 and C2 are constants determined by the initial or boundary conditions.

Solving the second equation, we find that Y(y) = e^(√(λ/5)y) for λ > 0, Y(y) = e^(-√(-λ/5)y) for λ < 0, and Y(y) = C3y for λ = 0, where C3 is a constant.

Therefore, the general solution is u(x) = (C1/x^5 + C2/x)Y(y) = C1/x^5Y(y) + C2/xY(y) = C1/x^5(e^(√(λ/5)y)) + C2/x(e^(-√(-λ/5)y)) + (4e^3)/12.

(b) To find the general solution of the equation 2uxx - Uxy - Uyy = 0, we assume a solution of the form u(x, y) = X(x)Y(y). Substituting this into the equation and dividing by u, we obtain (2/X(x))X''(x) - (1/Y(y))Y'(y)/Y(y) = λ. Rearranging the terms, we have (2/X(x))X''(x) - (1/Y(y))Y'(y) = λY(y)/Y(y). Since the left side depends only on x and the right side depends only on y, both sides must be equal to a constant. Let's call this constant λ.

Solving the first equation, we find that X(x) = f(x + y), where f is an arbitrary function.

Solving the second equation, we find that Y(y) = g(x - y), where g is an arbitrary function.

Therefore, the general solution is u(x, y) = f(x + y) + g(x - y), where f and g are arbitrary functions.

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Answer:

27

Step-by-step explanation:

v-h-s, v-h-n, v-h-c, v-c-s, v-c-n, v-c-c, v-b-s, v-b-n, v-b-c.

c-h-s, c-h-n, c-h-c, c-c-s, c-c-n..... and so on this got annoying XD hope this helps

Step-by-step explanation:

(1,6)===(6,-1)

(3,6)===(6,-3)

(3,5)====(5,-3)

(2,5)====(5,-2)

(1,3)====(3,-1)

(2,3)====(3,-2)

Answer:

7,002,500

7 million is a 7 digit number.

2 thousand is a 4 digit number.

500 hundred is a 3 digit one.

The number seven million two thousand five hundred in standard form as 7,002,500.

The standard form of a number exists as a method of writing the number in a form that follows certain rules. Any number that can be noted as a decimal, between 1.0 and 10.0, multiplied by a power of 10, is said to be in standard form.

Given:

seven million two thousand five hundred

7 million exists a 7-digit number.

2 thousand exists as a 4-digit number.

500 hundred exists a 3-digit one.

Therefore, the correct answer is 7,002,500.

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The answer will be 5/117.

Let us understand the process. First, we have to do -\

1/9x{-5/13).

Then we have to then calculate -1x-5 which is equal to 5.

Again, we have to calculate 9x13 which is equal to 117.

Therefore, the answer will be 5/117.

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P(M ≤ $7) = Φ(-1/3√n) where Φ is the standard normal cumulative distribution function (cdf).

Suppose that the amount of margin that a pipe, valve and fitting distributor can make on a specific type of fitting is a random variable with mean $8 and standard deviation of $3.

The distributor sells those fitting to a large number of customers on a regular basis. The probability that the average margin for the distributor is normally distributed is: Normal Distribution

This is because of the following reasons: The pipe, valve and fitting distributor makes sales to a large number of customers on a regular basis.

The Central Limit Theorem (CLT) is the basis of the normal distribution assumption. It's possible to use it since it's a random variable. It is also possible to verify the assumption since the sample size is large. Furthermore, a normally distributed variable has well-known properties, making it easier to calculate probabilities.

Let X be the amount of margin that the pipe, valve and fitting distributor makes on a specific type of fitting.Suppose X ~ N(8, 3²). Let M be the average margin of the distributor.

Then: M ~ N(8, 3/√n)

Where n is the number of fittings sold.

The probability that the average margin is less than or equal to $7 is given by:

P(M ≤ $7)

= P(Z ≤ (7-8)/(3/√n))

= P(Z ≤ -1/3√n) where Z is the standard normal distribution

Therefore, P(M ≤ $7) = Φ(-1/3√n) where Φ is the standard normal cumulative distribution function (cdf).

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Answer:

Step-by-step explanation:

Answer:

Step-by-step explanation:

= -3 2/5 - 5/6

= - 17/5 - 5/6  ---- LCM of 5 & 6 is 30

= _  17 * 6   _   5 * 5  

       5 * 6        6 * 5

=  _  102 - 25

            30

=  _ 127

        30

3(x + 4) - 6x

Step 1

multiply 3 with x and 4

3x + 12 - 6x

Add like terms

12 + 3x - 6x

12 - 3x

Answer:

1. 13578 hours

2. 2.07264 m

3. 68038.856 grams

4. 129600 seconds

5. 46,300 Meters

Step-by-step explanation:

Don't forget me to mark me as brainliest ☺

Answer:

1. 13578 hours

2. 2.07264 m

3. 68038.856 grams

4. 129600 seconds

5. 46,300 Meters

Step-by-step explanation:

Don't forget me to mark me as brainliest ☺

Answer:

Simplify.

\(x = \frac{5}{6} - \frac{y}{6}\)

Please let me know if you need anything else, I was not able to get much from just that equation.

Answer:

Hey there!

Circumference: \(2\pi r+95+95\)

Area: \(\pi r^2+70(95)\)

r=35

Circumference: 410

Area: 10498.

Hope this helps :)

Answer:

Area=  10498.5 cm²

Step-by-step explanation:

Area of rectangle= l x w

= 95 x 70 = 6650

Area of circle = πr²

= π x 35²

= 1225π

=3838.5 cm²

Area of shape: 6650 + 3848.5 = 10498.5 cm²

Answer:

_ = 48

Step-by-step explanation:

7 (3 + 5) = 8 + _

7 x 3 + 7 x 5 = 8 + _

21 + 35 = 8 + _

56 = 8 + _

_ = 56 - 8

_ = 48

Hope that helps!

Answer: x = 48

PEMDAS

7  (3 + 5) = 8 + x

7  (8) = 8 + x

56 = 8 + x

isolate x by subtracting 8

48 = x

Answer:

x=31/14

Step-by-step explanation:

Step 1: Simplify both sides of the equation.

−4x+1=−9x−16+9x+16

−4x+1=−9x+−16+9x+16

−4x+1=(−9x+9x)+(−16+16)(Combine Like Terms)

−4x+1=0

−4x+1=0

Step 2: Subtract 1 from both sides.

−4x+1−1=0−1

−4x=−1

Step 3: Divide both sides by -4.

−4x−4=−1/-4

x=1/4