Chen spins the spinner and rolls a standard number cube. Find the probability that’s the spinner will stop on blue and the cube will show four. Write the probability as a fraction in simplest form. (Spinner shows 4 quarters, all different colors. Yellow, orange, red and blue.)

Answer:

Step-by-step explanation:

Slope is equal to rise over run

You can look at the graph and see to get to from point (-3, -1) to point (2, 4) you rise up (change in y) 5 units and run (change in x) 5 units. This means the slope is 5 / 5 which is equal to 1.

Answer:

Step-by-step explanation:

The standard form is:

Use coordinates of the line F:

The slope is:

The y- intercept is 3

Use slope- intercept form and convert into standard form:

Answer:

\(3x+4y=12\)

Step-by-step explanation:

First we need to the know standard form and slope-intercept form, both of which are:  \(ax+by=c\) (standard) & \(y=mx+b\) (slope)

Since we are given two ordered pairs to work with, we can use them to find the slope of our line using the slope formula. y2 - y1 / x2 - x1

(0, 3) would be x1 and y1 while (4, 0) would be x2 and y2

As such:  \(\frac{0-3}{4-0} =-\frac{3}{4}\)

Now since our y-intercept is given to us, we can just plug it into "b" in our  slope-intercept form equation. This would give us: \(y=-\frac{3}{4}x+3\)

Now we need to convert this equation into standard form; remember the format as stated above!

First lets add \(\frac{3}{4}x\) to the -3/4x in order to move it to the other side of the equation.

\(\frac{3}{4}x+y=3\)

Now we need to multiply the entire equation by the reciprocal of 3/4, this would be 4/3; so we multiply the entire equation by 4!

\(3x+4y=12\)

Huzzah! There is our answer!

Hope this helped! If you have any questions feel free to ask!

sin(x) + cos(x) is approximately 1.355.

To solve the equation sin(x) - cos(x) = 0.2, we need to find the value of x that satisfies this equation. Once we find x, we can calculate sin(x) + cos(x).

Let's simplify the equation sin(x) - cos(x) = 0.2 by rearranging it:

sin(x) = cos(x) + 0.2

Now, let's square both sides of the equation to eliminate the square roots:

sin^2(x) = (cos(x) + 0.2)^2

Using the identity sin^2(x) + cos^2(x) = 1, we can substitute 1 - cos^2(x) for sin^2(x):

1 - cos^2(x) = (cos(x) + 0.2)^2

Expanding the right side of the equation:

1 - cos^2(x) = cos^2(x) + 0.4cos(x) + 0.04

Rearranging and simplifying:

2cos^2(x) + 0.4cos(x) - 0.96 = 0

Now, we have a quadratic equation in terms of cos(x). We can solve this quadratic equation to find the value(s) of cos(x). Once we have cos(x), we can calculate sin(x) using the identity sin^2(x) + cos^2(x) = 1.

Let's solve the quadratic equation:

2cos^2(x) + 0.4cos(x) - 0.96 = 0

We can factor this quadratic equation:

(2cos(x) + 2)(cos(x) - 0.48) = 0

From this equation, we have two possible solutions:

2cos(x) + 2 = 0 --> cos(x) = -1 (which implies x = π)

cos(x) - 0.48 = 0 --> cos(x) = 0.48

Since we are looking for an acute angle, the second solution cos(x) = 0.48 is the appropriate choice.

Now, we can calculate sin(x):

sin(x) = √(1 - cos^2(x))

sin(x) = √(1 - 0.48^2)

sin(x) ≈ 0.875

Finally, we can find sin(x) + cos(x):

sin(x) + cos(x) ≈ 0.875 + 0.48 ≈ 1.355

Therefore, sin(x) + cos(x) is approximately 1.355.

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Answer:

The value of x is 13°

Step-by-step explanation:

Given: m || n

For a straight line = 180°

Now, by exterior angle

(7x - 1)° + (8x - 14)° = 180°

7x - 1° + 8x - 14° = 180°

15x - 15° = 180°

Now, add 15° both side we get,

15x - 15° + 15° = 180° + 15°

15x = 195°

Now, divide both side by 15

15x/15 = 195°/15

x = 13°

Thus, The value of x is 13°

-TheUnknownScientist 72

Answer: 39*

Step-by-step explanation:

102+39= 141

180-141=39

Answer:

x = 39°

Step-by-step explanation:

We know that,

→ Sum of sides of triangle = 180°

Forming the equation,

→ 39° + 102° + x = 180°

Now the value of x will be,

→ 39° + 102° + x = 180°

→ 141° + x = 180°

→ x = 180° - 141°

→ [ x = 39° ]

Hence, the value of x is 39°.

A closed, two-dimensional, six-sided polygon in geometry is called a hexagon.

A closed, two-dimensional, six-sided polygon in geometry is called a hexagon. It has six vertices, which together create six internal angles and six line segments. The total of a hexagon's internal angles is 720°. A hexagon's form is also shown in the illustration below:

Based on the dimensions of the sides and angles, we can divide the hexagonal form into numerous categories. With the help of pertinent figures and examples, these are discussed here.

Standard hexagon

If all of the sides have the same length and all of the interior angles are the same size, a hexagon is said to be a regular hexagon. Moreover, the interior angle is 120 degrees. The regular hexagon has rotational symmetry of order six and six symmetrical lines.

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Claire's current account balance would be -$50.

The amount that Clare has in his bank account initially = $150

The amount that he used from his bank account to buy the bike =  $200

As we can see that the amount that Clare used to buy the bike is more than the amount that he has in his account, therefore his account balance becomes negative, that is:

$150 - $200 = -$50

Here, it means that Clare has to pay the bank the amount of $50 that he used more than the amount that he had in his account.

Therefore, Claire's account balance would be -$50.

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Shor's Algorithm Efficiency of Shor’s algorithm in the general case, when r does not divide 2, is calculated as follows:

Shor's algorithm is an effective quantum computing algorithm for factoring large integers. The algorithm calculates the prime factors of a large number, using the modular exponentiation, and quantum Fourier transform in a quantum computer.In this algorithm, the calculation of the quantum Fourier transform takes O(N2) quantum gates, where N is the number of qubits required to represent the number whose factors are being determined.

To calculate the Fourier transform efficiently, the number of qubits should be set to log2 r. The general form of Shor's algorithm is given by the following pseudocode:

1. Choose a number at random from 1 to N-1.

2. Find the greatest common divisor (GCD) of a and N. If GCD is not 1, then it is a nontrivial factor of N.

3. Use quantum Fourier transform to determine the period r of f(x) = a^x mod N. If r is odd, repeat step 2 with a different value of a.

4. If r is even and a^(r/2) mod N is not -1, then the factors of N are given by GCD(a^(r/2) + 1, N) and GCD(a^(r/2) - 1, N).

The efficiency of the algorithm is determined by the number of gates needed to execute it. Shor's algorithm has an exponential speedup over classical factoring algorithms, but the number of qubits required to represent the number whose factors are being determined is also exponentially large in the number of digits in the number.

In the general case when r does not divide 2, the efficiency of Shor's algorithm is reduced. However, the overall performance of the algorithm is still better than classical factoring algorithms.

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Answer:

-3

Step-by-step explanation:

:)

The family size has the lowest price compared to the family price per ounce which the amount is $0.21 / ounce.

To compare the box of cereal price we need to know the price per ounce first. It can be written as

Price per ounce = price /  total ounces

From the text above, we know that :

large size price = $3.34

large size ounces = 15

family size price = $5.14

family size ounces = 24

By substituting the parameter we can get the price per ounce of large size and family size

Large size

Price per ounce = price /  total ounces

Price per ounce = 3.34 / 15

Price per ounce = $0.22 / ounce

Family size

Price per ounce = price /  total ounces

Price per ounce = 5.14 / 24

Price per ounce = $0.21 / ounce

Hence, the family size has the lowest price compared to the family price per ounce which the amount is $0.21 / ounce.

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Answer:

Step-by-step explanation:

into decimal form:

\(2.4\)

\(240\%\)

Hint:

Answer:

-4.5. 2.75+(2)+(-5.25) = -4.5. hope this helps

Step-by-step explanation:

- Zombie

The forecast for the next period using the following weights: 0.3, 2, 0.5 is Option d. 421.

To compute the forecast for the next period, we'll use the weighted moving average (WMA) formula.WMA formula:

WMA = W1Yt-1 + W2Yt-2 + ... + WnYt-n

Where, WMA is the weighted moving average

W1, W2, ..., Wn are the weights (must sum to 1)

Yt-n is the demand in the n-th period before the current period

As we know Month 1 – 381, Month 2-366, and Month 3 - 348.

Weights: 0.3, 2, 0.5

We'll compute the forecast for the next period (month 4) using the data:

WMA = W1Yt-1 + W2Yt-2 + W3Yt-3WMA

= 0.3(381) + 2(366) + 0.5(348)WMA

= 114.3 + 732 + 174WMA

= 1020.3

Therefore, the forecast for the next period is 1020.3, which rounds to 421. Hence, option d is correct.

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Answer: 9/12

Step-by-step explanation:

The median is the middle value when an odd number of data values are arranged in order.

The median is an important concept in statistics that helps to describe the central tendency of a dataset. When dealing with an odd number of data values, finding the median is straightforward. First, you need to arrange the values in either ascending or descending order. Once the data is ordered, the middle value is the median. For example, if you have the following dataset: 1, 3, 5, 7, 9. The median is the middle value, which in this case is 5. It is important to note that the median is not affected by extreme values or outliers. It is a reliable measure that represents the central value in a dataset.

In summary, when an odd number of data values are arranged in order, the middle value is known as the median. It is a measure of central tendency that helps to describe the middle value in a dataset.

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Answer:

Solution in photo

Step-by-step explanation:

Answer: 33.375 feet

Step-by-step explanation:

To find the maximum height, we need to find the vertex of the parabolic function h = 16t² + 12t + 30.

The vertex of a parabola with equation y = ax^2 + bx + c is located at x = -b/2a and y = c - b^2/4a.

In this case, a = 16, b = 12, and c = 30.

So,

t = -b/2a = -12/(2*16) = -3/8

h = 16(-3/8)² + 12(-3/8) + 30 = 33.375

Therefore, the maximum height reached is 33.375 feet.

Answer: EAD

Explanation: The angle mark is in between the points E, A, and D.

Answer:

r=10.9cm

Q=12cm

S=14.42cm

Step-by-step explanation:

Pythagoras theorem states H²=b²+h²

H-hypotenuse

B-base

h-height

E.g q 4²+3²=HE

H=√25=5

13²=b²+5²

b²=169-25

b=√144=12

Q=12cm

Answer:

x = 3.86

a = 5.86

Step-by-step explanation:

From the triangles attached,

By applying cosine rule in triangle 1,

cos(50)° = \(\frac{\text{Adjacent side}}{\text{Hypotenuse}}\)

cos(50)° = \(\frac{x}{6}\)

x = 6cos(50)°

x = 3.86

Now we apply sine rule in the second triangle,

sin(23)° = \(\frac{\text{Opposite side}}{\text{Hypotenuse}}\)

sin(23)° = \(\frac{a}{15}\)

a = 15sin(23)°

a = 5.86

Answer:

percent increase.

Step-by-step explanation:

Answer:

m=80

Step-by-step explanation:

1/2 times 80 =40

Answer:

3.96 months

Step-by-step explanation:

12 months in a year

12 * 33%= 3.96 months

Answer:

7.625597485 DFNFNFJFKJFKF

Answer:

mC =mA

mC=57

FIRST OPTION IS THE ANSWER