daniel has $50 saved and makes $7.50 per hour working how much money would daniel have after working 10 hours

The vertical reaction at support A can be calculated using the principle of static equilibrium. Given the values of E (11 kN), G (5 kN), H (4 kN), Kas (10 m), Las (5 m), and N (11 m), the vertical reaction at support A can be determined as 11 kN.

Solve for R_A: Substitute the given values into the equilibrium equation and solve for R_A.

 R_A + R_B - (11 kN + 5 kN + 4 kN) = 0

 R_A + R_B - 20 kN = 0

 R_A = 20 kN - R_B

Apply the equation for vertical equilibrium at support B: In this case, the only vertical force acting at support B is the reaction R_B. Applying the vertical equilibrium at support B, we get: R_B = (Kas/N) * E + (Las/N) * G

Substitute the value of R_B in the equation for R_A:

 R_A = 20 kN - ((Kas/N) * E + (Las/N) * G)

Calculate the values of Kas/N and Las/N: Using the given values, we find:

 Kas/N = 10 m / 11 m ≈ 0.909

 Las/N = 5 m / 11 m ≈ 0.455

Substitute the values of E, G, Kas/N, and Las/N into the equation for R_A and solve:

 R_A = 20 kN - (0.909 * 11 kN + 0.455 * 5 kN)

 R_A ≈ 20 kN - (10 kN + 2.275 kN)

 R_A ≈ 20 kN - 12.275 kN

 R_A ≈ 7.725 kN

The vertical reaction at support A (R_A) is approximately 7.725 kN. This result is obtained by considering the principle of static equilibrium and analyzing the forces acting on the structure.

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This limitation on the distribution element of its marketing mix strategy supports the product’s competitive advantage.

The one which is not representing an example of a product's tangible feature is brand equity.

The limitation on the distribution element of the marketing mix strategy supports the product's competitive advantage.

By exclusively selling C-Ice at health food stores,

The company creates a selective distribution channel that positions the product as a specialized and premium offering.

This limited availability enhances the perception of exclusivity.

And uniqueness, potentially attracting health-conscious consumers who value natural and nutritional products.

Brand equity is not an example of a product's tangible feature.

Brand equity refers to the intangible value and perception associated with a brand,

Such as its reputation, customer loyalty, and brand recognition.

Tangible features, on the other hand, are physical characteristics of a product that can be observed or measured.

Examples of tangible features include packaging, color, weight, and size.

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Step-by-step explanation:

Since it is a right-angled triangle,

we have a² + 5² = 13². (Pythagoras' Theorem)

=> a² = 13² - 5² = 144, a = 12. (C)

The complete statements are; Triangle 1 is the image of triangle 2 reflected over the y-axis. Triangle 2 is the image of triangle 3 reflected over the x-axis. Reflecting triangle 4 over the y-axis results in triangle 3.

When a graph is reflected along an axis, say x axis, then that leads the graph to go just in the opposite side of the axis as if we're seeing it in a mirror.

If you study it more, you will find that its symmetric, thus each point is equidistant from the axis of reflection as that of the image of that point.

Triangle 1 is across from triangle 2. If we make the triangles bisect, they will touch the y-axis.

Triangle 2 is above triangle 3. If we make the triangles bisect, they will touch the x-axis.

we can translate it (a congruent shape that is on a different axis and is the same distance from that axis) and rotate it to 90 degrees.

The complete statements are;

Triangle 1 is the image of triangle 2 reflected over the y-axis.

Triangle 2 is the image of triangle 3 reflected over the x-axis.

Reflecting triangle 4 over the y-axis results in triangle 3.

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Answer:

the answer is D i think

Step-by-step explanation:

\((4(2) \: - 6(7) \: 5(1)) \\( 2( - 1) \: 4(5) \: - 1(2) ) \\ (8 \: - 42 \: \: 5 \\ - 2 \: \: \: 20 \: \: - 2)\)

Answer:

1.20 × 10^35

Step-by-step explanation:

There are 60 seconds in 1 min and there are 60 mins in 1 hour. So in an hour there are 60 × 60 = 3600 seconds. There are 24 hours in a day. In a day, there are 3600 × 24 = 86400 seconds. A year is 365 days. So in a year there are 86400 × 365 = 31536000 seconds.

\((3.8 \times {10}^{27}) \times 31536000 = 1.20 \times {10}^{35} \)

Answer:

w>10

length = 40

Step-by-step explanation:

Let

Width=w

Length=4w

Perimeter is less than 100 inches

Perimeter of a rectangle= 2( Length + width)

100 < 2(4w+w)

100 < 8w+2w

100 < 10w

w > 10

Length =4w

=4 × 10

=40 inches

Answer:

5/2l <100

Step-by-step explanation:

PLATO

Answer:

B isa the answer for me it might be wrong for you or switch them

Step-by-step explanation:

The aspect ratio of a Television is the ratio of the width to the height of the television.

The size of a TV is calculated using Pythagoras theorem. Assume the length ratio of the new 50-inch 16:9 TV is x.

The ratio is represented as:

\(Width : Height = 16 : 9\)

Using Pythagoras theorem, we have:

\((16x)^2 + (9x)^2 = 50^2\)

\(256x^2 + 81x^2 = 2500\)

\(337x^2 = 2500\)

Divide both sides by 337

\(x^2 = 7.42\)

Take square roots of both sides

\(x = \sqrt{7.42\)

\(x = 2.72\)

So, the width of the image is:

\(Width = 16x\)

\(Width = 16 \times 2.72\)

\(Width = 43.52\)

The height of the image is then calculated as:

\(Height = 9x\)

\(Height = 9 \times 2.72\)

\(Height = 24.48\)

The height of the image is 24.48 inches

The height of each black bar is calculated as follows:

\(Width : Height = 1.85 : 1\)

Express as fraction

\(\frac{Height}{Width}= \frac{1}{1.85}\)

Make Height the subject

\(Height = \frac{1}{1.85}\times Width\)

Substitute \(Width = 43.52\)

\(Height = \frac{1}{1.85}\times 43.52\)

\(Height = 23.52\)

The height of each black bar is 23.52 inches

Lastly, the percentage of the screen’s area that is occupied by the image

First, we calculate the area of the bars

\(A_1 = Height \times Width\)

Where:

\(Height = 23.52\) and \(Width = 43.52\)

So:

\(A_1 = 23.52 \times 43.52\)

\(A_1 = 1023.59\)

Next, calculate the area of the 50-inch TV

\(A_2 = Height \times Width\)

Where

\(Width = 43.52\) and \(Height = 24.48\)

So:

\(A_2 = 24.48 \times 43.52\)

\(A_2 = 1065.37\)

So, the percentage occupied on the screen area is:

\(\% Screen = \frac{A_1}{A_2} \times 100\%\)

\(\% Screen = \frac{1023.59}{1065.37} \times 100\%\)

\(\% Screen = \frac{102359}{1065.37} \%\)

\(\% Screen = 96.08 \%\)

Hence, the percentage of the screen area occupied is 96.08%

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Answer:

Height of a cuboid given its volume and base area = Volume/Base Area :)

Have an amazing day!!

Please rate and mark brainliest!!

Answer: read explanation for the answer

Step-by-step explanation: Since 1 pint is 0.473176, you have to multiply that by the amount of pints. After that, you should have your answer. (Make sure to use a calculator if needed!)

To calculate the Value-at-Risk (VaR) for this investment at a 99% confidence level, we need to determine the loss amount that will be exceeded with a probability of only 1% (i.e., the worst-case loss that will occur with a 1% chance).

Given that there is a 0.5% chance of a loss of $10 million and a 99.5% chance of a loss of $1 million, we can express this as:

Loss Amount | Probability

$10 million | 0.5%

$1 million | 99.5%

To calculate the VaR, we need to find the loss amount that corresponds to the 1% probability threshold. Since the loss of $10 million has a probability of 0.5%, it is less likely to occur than the 1% threshold. Therefore, we can ignore the $10 million loss in this calculation.

The loss of $1 million has a probability of 99.5%, which is higher than the 1% threshold. This means that there is a 1% chance of the loss exceeding $1 million.

Therefore, the Value-at-Risk (VaR) for this investment at a 99% confidence level is $1 million.

The Value-at-Risk (VaR) for this investment at a 99% confidence level is $1,045,000.

To calculate the Value-at-Risk (VaR) for this investment at a 99% confidence level, we need to determine the loss amount that will be exceeded with only a 1% chance.

Given that the investment has a 0.5% chance of a loss of $10 million and a 99.5% chance of a loss of $1 million, we can calculate the VaR as follows:

VaR = (Probability of Loss of $10 million * Amount of Loss of $10 million) + (Probability of Loss of $1 million * Amount of Loss of $1 million)

VaR = (0.005 * $10,000,000) + (0.995 * $1,000,000)

VaR = $50,000 + $995,000

VaR = $1,045,000

Therefore, the Value-at-Risk (VaR) for this investment at a 99% confidence level is $1,045,000.

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Answer:

Step-by-step explanation:

This problem is based on unit conversion from miles per hour to  meter per second.'

From tables 1 mph= 0.44704 m/s

Given 248 mph to be converted to meters per second.

hence we have

1 mph= 0.44704 m/s

248 mph= x

cross multiplying we have

x= 110.86592 m/s

to the nearest hundreth we have

Check the picture below.

50 minutes later, well, each cat has been running for 50 minutes, so same time for each.  Let's say the rate of A is slower so is "r" and the rate of B is twice that much or "2r".  Now, by the time 50 minutes passed, they're 750 meters apart, that means if cat A has covered "d" meters then cat B has covered that much plus 750 meters, as you see in the picture.

\({\Large \begin{array}{llll} \underset{distance}{d}=\underset{rate}{r} \stackrel{time}{t} \end{array}} \\\\[-0.35em] ~\dotfill\\\\ \begin{array}{lcccl} &\stackrel{meters}{distance}&\stackrel{m/min}{rate}&\stackrel{minutes}{time}\\ \cline{2-4}&\\ A&d&r&50\\ B&d+750&2r&50 \end{array}\hspace{5em} \begin{cases} d=(r)(50)\\\\ d+750=(2r)(50) \end{cases} \\\\[-0.35em] ~\dotfill\)

\(\stackrel{\textit{we know that}}{d=50r}\hspace{5em}\stackrel{\textit{substituting on the 2nd equation}}{(50r)~~ + ~~750=(2r)(50)} \\\\\\ 50r+750=100r\implies 750=50r\implies \cfrac{750}{50}=r\implies \stackrel{ \textit{\LARGE A} }{\boxed{15=r}}~\hfill~\stackrel{ \textit{\LARGE B} }{\boxed{2r=30}}\)

Answer: the anscer is C i think

Step-by-step explanation:

Answer:

-3.5

Step-by-step explanation:First you need to order the numbers so the numbers ordered would be -20,-16,-10-,10-,7,0,1,2,5,8 the median is finding the middle number in a list so you would cross of the end numbers until you are left -7 and 0 you then find the mid point of these two numbers which is -3.5 so that would be the answer.

Answer:

The median is -3.5

Step-by-step explanation:

hope this helps

-16, -20, -10, 1, -10, 5, 0 ,8 ,2 ,-7

Arrange the number in numerical order.

-20,-16,-10,-10,-7,0,1,2,5,8

There's two number is the middle which is -7 and 0 all you have to do is add them together and divide by 2.

-7+0= -7÷2=-3.5

a. The decimal is terminating and the rational number is 0.

b. The decimal is terminating and the rational number is 0.

c. The decimal is repeating and the rational number is 0.161616...

d. The decimal is terminating and the rational number is 0.

To write a rational number as a decimal, you need to divide the numerator by the denominator. Let's go through each option to determine which decimal is repeating or terminating.

a. 0: This decimal is terminating because there are no numbers after the decimal point. The rational number is 0.

b. 0: This decimal is also terminating because there are no numbers after the decimal point. The rational number is 0.

c. 0.16 overbar: This decimal has a line over the 16, indicating that it is repeating. The rational number is 0.161616...

d. 0: This decimal is terminating because there are no numbers after the decimal point. The rational number is 0.

So, to summarize:

a. The decimal is terminating and the rational number is 0.

b. The decimal is terminating and the rational number is 0.

c. The decimal is repeating and the rational number is 0.161616...

d. The decimal is terminating and the rational number is 0.

.

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Answer:

x² + 8x + 12

Step-by-step explanation:

Area of a rectangle = length × width

Original dimensions:

Width = x

Length = x + 4

James will increase both dimensions of the floor by 2 feet

New dimensions:

Width = x + 2

Length = x + 4 + 2

= x + 6

Area of the new rectangle = length × width

= (x + 2) × (x + 6)

= x² + 6x + 2x + 12

= x² + 8x + 12

Equation which represents the

new area, N, of the floor of the cage = x² + 8x + 12

Answer:

this is the answer, do u need me to explain?

Answer:

y = 3x + 11

Step-by-step explanation:

Substitute the information into the point-slope form equation.

Point-slope form: y - y₁ = m(x - x₁)

y - 2 = 3(x - (-3))

y - 2 = 3(x + 3)

y - 2 = 3x + 9

y = 3x + 11

Answer:

The correct answer is C. Statement: m∠3 + m∠5 = 180° and m∠4 + m∠6 = 180° Reason: definition of supplementary angles.

This statement uses the definition of supplementary angles, which states that two angles are supplementary if their measures add up to 180 degrees. Since ∠3 and ∠6 are corresponding angles, and ∠4 and ∠5 are also corresponding angles, their measures must add up to 180 degrees in order for the parallel lines to be cut by the transversal.

Answer:

Option, D. Statement: ∠7 ≅ ∠6 and ∠8 ≅ ∠5 Reason: Vertical Angles Theorem

Step-by-step explanation:

In this question that you have put:

7 ≅ ∠6 and ∠8 ≅ ∠5 Reason =

Vertical Angles Theorem ( Or in similar terms VAT )

Make sure that you remember the following:

vertical angles are the angles that are opposite each other when the two line " meet together "

Thus, your answer to your questions is.

D. Statement: ∠7 ≅ ∠6 and ∠8 ≅ ∠5 Reason: Vertical Angles Theorem

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Answer:

The Answer is C .............

Answer:

D

Step-by-step explanation:

You could see this both ways but I think this is the best answer because land is not saying the specifics for water

Hope this helps <3

Need more thanks? Comment /hearts

Step-by-step explanation:

-3 = -1

True, there are some undefined terms like line, point angle, distance between two points .

Which definition of angle is the best?

How does Euclid define angle?

A plane angle is the inclination toward one another of two intersecting, non-straight lines in the plane.

True, there are some undefined terms like line, point angle, distance between two points .

we intuitively know about the angle but can not give mathematical definition .

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The result of the normal probability distribution being bell-shaped is that the mean, median, and mode are at the center.

This means that the center of the bell-shaped curve represents the most likely occurrence of the data and that the values are symmetrically distributed around the mean.

The mean, median, and mode of a normal distribution are equal, which means that they are all located at the center of the bell-shaped curve. This is an important characteristic of the normal distribution and sets it apart from other distributions where the mean, median, and mode may not be equal.

In a normal distribution, the area on each side of the mean does not equal 1.00, but rather approaches 1.00 as the curve becomes more symmetrical. The height of the curve at the mean represents the highest probability of occurrence, and the probabilities decrease as the values deviate from the mean.

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The maximum profit is achieved when approximately 312.5 units of lab equipment are sold.

The revenue function R(x) represents the amount of money the company earns from selling x units of lab equipment. It is given by the equation:

R(x) = -0.32x^2 + 270x

The costs function C(x) represents the expenses incurred by the company for producing and selling x units of lab equipment. It is given by the equation:

C(x) = 70x + 52

To determine the company's profit, we subtract the costs from the revenue:

Profit = Revenue - Costs

P(x) = R(x) - C(x)

Substituting the given revenue and costs functions:

P(x) = (\(-0.32x^2 + 270x)\) - (70x + 52)

Simplifying the equation:

P(x) = -0.32x^2 + 270x - 70x - 52

P(x) = -\(0.32x^2\)+ 200x - 52

The profit function P(x) represents the amount of money the company makes from selling x units of lab equipment after deducting the costs. It is a quadratic function with a negative coefficient for the x^2 term, indicating a downward-opening parabola. The vertex of the parabola represents the maximum profit the company can achieve.

To find the maximum profit and the corresponding number of units sold, we can use the vertex formula:

x = -b / (2a)

For the profit function P(x) = -\(0.32x^2 + 200x\)- 52, a = -0.32 and b = 200.

x = -200 / (2 * -0.32)

x = 312.5

Therefore, the maximum profit is achieved when approximately 312.5 units of lab equipment are sold.

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Answer: -2<x<3

Step-by-step explanation:

subtract seven on all sides

-10<5c<15

divide by 5 on all sides

-2<c<3

Step-by-step explanation:

You hiked 5400 - 3800 = 1600 feet in 4 hours so the mean change is 1600 / 4 = 400 ft/hour.

Answer: Elijah is incorrect

Step-by-step explanation:

The factor of the polynomial is (x+6)(x-8). To find the zeroes, you must set each quantity to 0 so (x+6) = 0, get x alone, so x = -6, and (x-8) = 0 so x = 8. The zeroes are -6 and 8, not 6 and -8.