NEED NOW what is (-3, 0) (0, -3) in slope-intercept form​

Answer:

give the guy under me a brainlist lol

Step-by-step explanation:

The area of the region d is 1 square unit.

Given that the region d is bounded by y=x^3, y=x^3+1.The area of the region d can be calculated using a double integral. We know that the area is given by A= ∬d dA.

Here, dA is the differential area element, which can be represented as dA=dxdy.

We can write the above equation asA= ∫∫d dxdy. From the given bounds, we know that the limits of integration for y are x^3 to x^3+1, and for x, the limits are from 0 to 1.

\(Thus,A= ∫0^1∫x³^(x³+1) dxdy.\)

Now, we can perform the integration with respect to x and then with respect to y.

\(A= ∫0^1 [(x³+1)-(x³)] dy= ∫0^1 (1) dy= 1\)

The required area is 1 square unit.

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The probability that a message transmitted using a Hamming code of length 25 and that corrects 2 errors will be correctly received is 0.6384.

Hamming codes use parity bits to detect and correct errors in the data. In this case, a code of length 25 with 2 error corrections can detect up to two errors and can correct up to one error.

Since the probability of a correct transmission of an individual symbol is 0.75, the probability of a correct transmission of the entire message is calculated by multiplying 0.75 by itself 25 times, giving a probability of 0.6384.

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Using the normal distribution, there is a 0.209 = 20.9% probability that the commute on a particular game day exceeds the commute on a particular non-game day.

The z-score of a measure X of a normally distributed variable with mean \(\mu\) and standard deviation \(\sigma\) is given by:

\(Z = \frac{X - \mu}{\sigma}\)

Researching the problem on the internet, on game days, the parameters are:

\(\mu = 20, \sigma = 9\)

On non-game days, the parameters are:

\(\mu = 12, \sigma = 4\)

For the distribution of differences, the mean and the standard deviation are given by:

The desired probability is P(X > 0), which is one subtracted by the p-value of 0, hence:

\(Z = \frac{X - \mu}{\sigma}\)

Z = (0 - (-8))/9.85

Z = 0.81

Z = 0.81 has a p-value of 0.7910

1 - 0.7910 = 0.209 = 20.9% probability that the commute on a particular game day exceeds the commute on a particular non-game day.

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Answer:

a translation left 6 units and up 4 units

Answer:

Step-by-step explanation:

The figures are congruent, so all you need do is pick 1 point from each figure and tell what it does. I'm going to go from Figure J to figure K

I will pick the point (-4,8) on J. It is the furthest point upwards.

Where is that same point on K? It is at (2,4)

So what happened?

You've moved from -4 to 2 on the x value.

You've moved from 8 to 4 on the y value

You moved right (-4 to 2) = 6 units and

down (8 - 4) = 4 units

What would happen if you went from K to J

This time you have moved 6 units left and 4 units up.

Answer:

19, I'm pretty sure?

The width of the book is 20cm and 0.2 mm.

To convert Milimeteres to other units, we can use :

1 cm = 10mm

1 m = 1000mm.

Width in centimeters = 200mm × 1/10

                                  = 200/10 cm

                                  = 20 cm

Width in meters = 200mm × 1/1000

                          = 200/1000 cm

                          = 2/10 cm

                          = 0.2 m

Therefore, the width of the book is 20cm and 0.2 mm.

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Answer:

  see attached

Step-by-step explanation:

The dilation factor of 1/2 moves each point to half its previous distance from the origin.

Using trigonometric identities, the exact value of sin(-135°)² + cos(-135°)² is 1.

We can calculate the exact value of sin(-135°)² + cos(-135°)² using trigonometric identities.

Considering the angle -135°. In standard position, this angle lies in the third quadrant.

From the third quadrant, the reference angle can be calculated as;

180 - 135 = 45

Using trigonometric identities;

sin²(-135°) + cos²(-135°) = sin²(45°) + cos²(45°)

The sine and cosine angle have equal value for complementary angles, we can write the equation as thus;

sin²(45°) + cos²(45°) = cos²(45°) + cos²(45°)

Using the identity sin²(θ) + cos²(θ) = 1, we can simplify further:

cos²(45°) + cos²(45°) = 1

cos 45 = √2 / 2, we can substitute the values as;

(√2/2)² + (√2/2)² = 1

(2/4) + (2/4) = 1

The exact value:

1 = 1

Therefore, sin(-135°)² + cos(-135°)² is equal to 1.

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Amanda's displacement is 9.93 km in the CCW direction.

Amanda is running along a circular racetrack that has a radius of 3.5 km. She starts at the 3-o'clock position and travels in the CCW direction. Amanda stops running to tie her shoe when she is −2.6 km away from the 3-o'clock position. What is Amanda's displacement?

Amanda is running along a circular racetrack with a radius of 3.5 km. When she stops to tie her shoe, she is −2.6 km away from the 3-o'clock position.

Therefore, Amanda is located at the 10:00 position.The circular racetrack's circumference can be calculated using the formula: `C = 2πr`, where r is the radius of the track

.C = 2πr= 2π (3.5 km)≈ 22.0 km

Amanda runs counterclockwise (CCW) from the 3-o'clock position to the 10-o'clock position, covering a distance equal to one-third of the track's circumference.

The distance Amanda ran is:D = (1/3)C= (1/3)(22.0 km)= 7.33 km

Thus, Amanda's displacement is 2.6 km + 7.33 km in the CCW direction.

The total displacement of Amanda is:2.6 km + 7.33 km = 9.93 km

Amanda is running around a circular racetrack with a radius of 3.5 km, starting at the 3-o'clock position and moving in the CCW direction. She stops running when she is -2.6 km away from the 3-o'clock position to tie her shoe. Amanda is located at the 10-o'clock position when she stops running. The circumference of the circular racetrack is approximately 22.0 km, and Amanda has covered one-third of the distance. She has covered 7.33 km distance. Amanda's displacement is 9.93 km in the CCW direction, calculated by adding her initial distance of 2.6 km from the 3-o'clock position to the distance of 7.33 km that she covered from there.

In conclusion, Amanda's displacement is 9.93 km in the CCW direction.

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Answer:

2 ( 3b^4 - b^3 - 30)

Step-by-step explanation:

Since, Alice ate 5 cookies and 2 carrots for a total of 590 calories; bob ate 3 cookies and 4 carrots for a total of 410 calories. Therefore, In a cookie there are 110 calories.

A calorie is a unit of energy that food and drink provide. we can usually find out how many calories are listed in foods, and wearables like the best fitness trackers let you monitor how many calories you're burning in different activities. Certain foods, such as processed foods, tend to be high in calories. Other foods, such as fresh fruits and vegetables, tend to be low in calories. there is not. Calories are needed to give you enough energy to move, keep warm, grow, work, think, and play. Our circulation and digestion also need to work well with the energy we get from calories.

Let x = calories in cookies.

     y = calories in carrots.

Now, according to the question:

     5x + 2y = 590                   --------------------------------------- (1)

     3x + 4y = 410                    -------------------------------------- (2)

Multiplying equation(1) by 3 and equation(2) by 5:

         15x + 6y = 1770                       ---------------------------(3)

         15x + 20y = 2050                   ---------------------------(4)

Solving we get:

    y = 280/14

or, y = 20 units.

Putting the value of y = 20 in equation (2)

    3x + 4y = 410

⇒  3x + 4 × 20 = 410

⇒ 3x = 410 - 80

⇒ x = 330/3

⇒ x = 110 Units

Therefore, the calories of cookies is 110 units .

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Answer:

36 ft^2

Step-by-step explanation:

Perimeter = 4 + 4 + 2 +2 = 12 feet

  12 feet x 3 feet high = 36 ft^2

Answer: The correct answer is (x+4) (x-4)

The explaining is down here:

\(x^{2} -8x+16\)

(\(x^{2} -4x) + ( -4x + 16)\)

x (x -4) -4 (x - 4)

(x - 4) (x - 4)

(x - 4\()^{2}\)

Step-by-step explanation:

\(\\ \sf\longmapsto I=\dfrac{PRT}{100}\)

\(\\ \sf\longmapsto I=\dfrac{775(1.47)(8)}{100}\)

\(\\ \sf\longmapsto I=\dfrac{9114}{100}\)

\(\\ \sf\longmapsto I=91.14\)

Answer:

91.14  $

Step-by-step explanation:

We know,

Interest = Principle× Rate of Interest× Time

or, 775× 1.47/100× 8

or, 91.14

Therefore, Interest is 91.14 $.

Answer:

First one: true        Second one: true

Step-by-step explanation:

First Question: the lines will be parellel even though the shape grows or gets smaller

Second Question: the angle will stay the same even if it grows into a larger or smaller shape.

In a perfectly competitive industry, the demand curve is negatively sloped. so, the correct option is d) Negatively Sloped

In economics, the concept of demand curve plays a crucial role in understanding how prices and quantities of goods or services interact. In a perfectly competitive industry, where there are many buyers and sellers, each having negligible market power, the demand curve takes on a specific shape based on the behavior of buyers in the market.

The demand curve represents the relationship between the price of a product and the quantity demanded by consumers in a particular market. In a perfectly competitive industry, all firms produce identical goods or services, and buyers have access to perfect information. This means that buyers are fully aware of the prices charged by all sellers in the market.

a) Evenly divided: In a perfectly competitive market, the demand curve is not evenly divided. Each individual buyer's demand is a small fraction of the total market demand. However, when we consider the entire market, the demand curve takes on a specific shape.

b) Horizontal: The demand curve in a perfectly competitive industry is not horizontal. A horizontal demand curve would imply that buyers are willing to purchase an unlimited quantity of a good or service at a particular price. However, in reality, buyers have limitations on their purchasing power and preferences.

c) Directly sloped: The demand curve in a perfectly competitive industry is not directly sloped. A directly sloped demand curve would indicate a constant increase or decrease in quantity demanded as the price changes. However, this is not the case in a perfectly competitive industry.

d) Vertical: The demand curve in a perfectly competitive industry is not vertical. A vertical demand curve would imply that the quantity demanded remains constant, regardless of changes in price. In a perfectly competitive market, buyers are generally sensitive to changes in price, which affects the quantity demanded.

e) Negatively sloped: The most appropriate choice for the shape of the demand curve in a perfectly competitive industry is "negatively sloped." In a perfectly competitive market, the demand curve slopes downward from left to right. This means that as the price of a good or service increases, the quantity demanded by buyers decreases, and vice versa. This negative relationship between price and quantity demanded is a fundamental characteristic of the demand curve in a perfectly competitive market.

To summarize, in a perfectly competitive industry, the demand curve is negatively sloped. As the price increases, the quantity demanded by buyers decreases, and as the price decreases, the quantity demanded increases. This behavior reflects the underlying relationship between price and consumer demand in a competitive market.

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Complete Question:

We expect the demand curve in the perfectly competitive industry to be Group of answer choices

a) evenly divided

b) horizontal

c) directly sloped

d) vertical

e) negatively sloped.

The wonderful waffle cone holds more ice cream than super sundae cone.

In this question,

The ice cream cone is the shape of hemisphere at the top and cone shape at the bottom.

Volume of ice cream cone = volume of hemisphere + volume of cone

Volume of ice cream cone = \(\frac{2}{3}\pi r^{3} +\frac{1}{3} \pi r^{2} h\)

Volume of super sundae cone:

Radius of hemisphere = height of hemisphere = 0.5 in

Depth of the ice cream cone = 4 in

Volume of super sundae cone = \(\frac{2}{3}\pi (0.5)^{3} +\frac{1}{3} \pi (0.5)^{2} (4)\)

⇒ \(\frac{2}{3}(3.14)(0.125) +\frac{1}{3} (3.14)(0.25)(4)\)

⇒ 0.2616+1.0466

⇒ 1.3082 ≈ 1.31 cubic in.

Volume of wonderful waffle cone:

Radius of hemisphere = height of hemisphere = 0.9 in

Depth of the ice cream cone = 3 in

Volume of wonderful waffle cone = \(\frac{2}{3}\pi (0.9)^{3} +\frac{1}{3} \pi (0.9)^{2} (3)\)

⇒ \(\frac{2}{3}(3.14)(0.729) +\frac{1}{3} (3.14)(0.81)(3)\)

⇒ 1.526+2.5434

⇒ 4.0694 ≈ 4.07 cubic in.

Thus volume of wonderful waffle cone > volume of super sundae cone.

Hence we can conclude that the wonderful waffle cone holds more ice cream than super sundae cone.

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Answer:B

Step-by-step explanation:

Answer:

no noob

Step-by-step explanation:

The space would cost at, $833.34 per month.

:: Total area = 1000 square feet

:: Cost per feet per year = $10

Therefore,

Total cost per year would be, equal to the product of total area and cost per unit area per year.

That is,

Total cost per year = 1000 x $10

That is, $10,000.

Now, we know, there are 12 months in an year.

So, cost per month is, ( total cost per year / 12 )

That is, therefore,

Cost per month = ($10,000 / 12)

Which equals to, $833.34 per month. (rounded off)

So,

The space cost at, $833.34 per month.

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The space cost you $833.33. per MONTH

To calculate the monthly cost, we first need to determine the annual cost of the space.

Given that the cost is $10 per square foot per year, we know, there are 12 months in an year and the space is 1,000 square feet, the annual cost of the space would be:

Annual cost = the space  * cost

Annual cost = 1,000 square feet * $10/square foot = $10,000

To convert this to monthly cost, we divide the annual cost by 12 (the number of months in a year):

Monthly cost = $10,000 / 12 = $833.33

Therefore, the monthly cost of the 1,000 square feet of space in the new building would be $833.33.

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Answer:

\(k=-2\)

Step-by-step explanation:

Let's write the left hand side as a negative power, and 9 as a power of 3:

\(3^-^k=3^2\) At this point, for the equality to still stand, the exponents have to be equal:

\(-k = 2 \rightarrow k=-2\)

or, 2z + 2z - 64° = 180°

or, 4z = 180° + 64°

or, 4z = 244°

or, z = 61°

The value of z is 61°.

Hope it helps.

Do comment if you have any query.

The value of k is 1, the volume of the parallelepiped is 12 + 4λ, and the vector component of a + c orthogonal to c is (1,1,1.5).

a) Here the area of the parallelogram determined by d and e is given as 10. The area of the parallelogram is given as `|d×e|`.

We have,

d=(2,4)

and e=(4k,3k)

Then,

d×e= (2 * 3k) - (4 * 4k) = -10k

Area of parallelogram = |d×e|

= |-10k|

= 10

As we know, area of parallelogram can also be given as,

|d×e| = |d||e| sin θ

where, θ is the angle between the two vectors.

Then,10 = √(2^2 + 4^2) * √((4k)^2 + (3k)^2) sin θ

⇒ 10 = √20 √25k^2 sin θ

⇒ 10 = 10k sin θ

∴ k sin θ = 1

Therefore, sin θ = 1/k

Hence, the value of k is 1.

Part(b) The volume of the parallelepiped determined by vectors a, b and c is given as,

| a . (b × c)|

Here, a=(1,1,2),

b=(5,3,λ), and

c=(4,4,0)

Therefore,

b × c = [(3 × 0) - (λ × 4)]i + [(λ × 4) - (5 × 0)]j + [(5 × 4) - (3 × 4)]k

= -4i + 4λj + 8k

Now,| a . (b × c)|=| (1,1,2) .

(-4,4λ,8) |=| (-4 + 4λ + 16) |

=| 12 + 4λ |

Therefore, the volume of the parallelepiped is 12 + 4λ.

Part(c) The vector component of a + c orthogonal to c is given by [(a+c) - projc(a+c)].

Here, a=(1,1,2) and

c=(4,4,0).

Then, a + c = (1+4, 1+4, 2+0)

= (5, 5, 2)

Now, projecting (a+c) onto c, we get,

projc(a+c) = [(a+c).c / |c|^2] c

= [(5×4 + 5×4) / (4^2 + 4^2)] (4,4,0)

= (4,4,0.5)

Therefore, [(a+c) - projc(a+c)] = (5,5,2) - (4,4,0.5)

= (1,1,1.5)

Therefore, the vector component of a + c orthogonal to c is (1,1,1.5).

Conclusion: The value of k is 1, the volume of the parallelepiped is 12 + 4λ, and the vector component of a + c orthogonal to c is (1,1,1.5).

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Answer:

They are supplementary.

Step-by-step explanation:

A linear pair consists of two opposite angles whose non-common sides create a straight line. If a linear pair consists of two angles, then they are supplementary

Answer:

1/9 is a rational number because rational numbers are numbers that you can write as a fraction.

Answer: 1/3/3 is an inverse tetration 1/pi/(1/pi/pi) is approximately pi

Step-by-step explanation:

If the monthly salary of Mrs Lawson is 7/5 of the monthly salary of mr.Lawson.

a. The ratio of Mr. Lawson's monthly salary to Mrs. Lawson's monthly salary is 5:7.

b. The total monthly salary of Mr. and Mrs. Lawson is $600,000.

A) Let's assume Mr. Lawson's monthly salary to be x. Then, according to the problem, Mrs. Lawson's monthly salary would be (7/5)x.

The ratio of Mr. Lawson's monthly salary to Mrs. Lawson's monthly salary can be written as x / (7/5)x. Simplifying this ratio, we get:

x / (7/5)x = 5/7

Therefore, the ratio of Mr. Lawson's monthly salary to Mrs. Lawson's monthly salary is 5:7.

B) We know that Mrs. Lawson's monthly salary is $100,000 more than Mr. Lawson's monthly salary. Using the information from part A, we can write:

Mrs. Lawson's monthly salary = (7/5)x

Mr. Lawson's monthly salary = x

Mrs. Lawson's monthly salary - Mr. Lawson's monthly salary = $100,000

Substituting the first two equations into the third equation, we get:

(7/5)x - x = $100,000

Simplifying this equation, we get:

(2/5)x = $100,000

x = (5/2) x $100,000

x = $250,000

Therefore, Mr. Lawson's monthly salary is $250,000 and Mrs. Lawson's monthly salary is (7/5) x $250,000 = $350,000. The total monthly salary of Mr. and Mrs. Lawson is $250,000 + $350,000 = $600,000.

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Answer:

Step-by-step explanation:

Let the length of the rectangle be l

Area of a rectangle = length × width

From the question

Area = 25/42

width = 5/6

Substitute the values into the above formula and solve for the length

That's

So we have

We have the final answer as

Hope this helps you