Give the dimensions of 2 solids with equal surface area and different volume

Kevin's kick can be considered the best among the four.

To determine the most impressive kick, we can compare the distances and heights achieved by each player.

Andre's kick reached a maximum height of 17 yards and landed 48 yards away from the goal.

Juana's kick followed the path y = -x + 14 - 24, where y represents the height of the ball in yards and x represents the horizontal distance from the goal line. From the graph, we can estimate that her kick landed about 38 yards from the goal and reached a maximum height of 14 yards.

Kevin's kick is shown in the graph, indicating that it landed approximately 19 yards from the goal and had a peak height of 20 yards.

Emiko's kick reached a maximum height of 18 yards and landed approximately 20 yards from the goal.

Considering these measurements, Kevin's kick stands out. It traveled the farthest, landing closest to the goal line, and it achieved the highest height, reaching 20 yards. Consequently, Kevin's kick can be considered the best among the four.

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Answer:

Step-by-step explanation:

1

2

(

1

2

−

6

)

\frac{1}{2}(12k-6)

21​(12k−6)

Simplify

1

Combine multiplied terms into a single fraction

1

2

(

1

2

−

6

)

1

(

1

2

−

6

)

2

2

Multiply by 1

Solution

1

2

−

6

2

1

2

(

1

2

−

6

)

\frac{1}{2}(12k-6)

21​(12k−6)

Simplify

1

Combine multiplied terms into a single fraction

1

2

(

1

2

−

6

)

1

(

1

2

−

6

)

2

2

Multiply by 1

Solution

1

2

−

6

2

pls mark brainliest

w/–3 + 14 = 5

⇛ w/–3 = 5 – 14

⇛ w/–3 = – 11

⇛ w = –11 × (–3)

⇛ w = 33

a) The inequality for the expression 2z + 9 is 2z + 9 > 13.

b) The inequality for the expression 3(z - 4) is 3z - 12 > -6.

c) The inequality for the expression 4 + 2z is 4 + 2z > 8.

d) The inequality for the expression 5(3z - 2) is 15z - 10 > 20.

a) To write an inequality for the expression 2z + 9, we can multiply the given inequality z > 2 by 2 and then add 9 to both sides of the inequality:

2z > 2 * 2

2z > 4

Adding 9 to both sides:

2z + 9 > 4 + 9

2z + 9 > 13

Therefore, the inequality for the expression 2z + 9 is 2z + 9 > 13.

b) For the expression 3(z - 4), we can distribute the 3 inside the parentheses:

3z - 3 * 4

3z - 12

Since we are given that z > 2, we can substitute z > 2 into the expression:

3z - 12 > 3 * 2 - 12

3z - 12 > 6 - 12

3z - 12 > -6

Therefore, the inequality for the expression 3(z - 4) is 3z - 12 > -6.

c) The expression 4 + 2z does not change with the given inequality z > 2. We can simply rewrite the expression:

4 + 2z > 4 + 2 * 2

4 + 2z > 4 + 4

4 + 2z > 8

Therefore, the inequality for the expression 4 + 2z is 4 + 2z > 8.

d) Similar to the previous expressions, we can distribute the 5 in the expression 5(3z - 2):

5 * 3z - 5 * 2

15z - 10

Considering the given inequality z > 2, we can substitute z > 2 into the expression:

15z - 10 > 15 * 2 - 10

15z - 10 > 30 - 10

15z - 10 > 20

Therefore, the inequality for the expression 5(3z - 2) is 15z - 10 > 20.

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Answer: 319

Step-by-step explanation:

Chuck bid $489 on the couch and $89 on the pool table
Mike bid $138 on the couch, and $121 on the pool table.

Chuck gets the couch and Mike gets the pool table and money from Chuck.
If you add $489+89 which equals 578 that is how much chuck bid in total and $138+121 which is 259. Equation will be 578-259 which leads to 319

Step-by-step explanation:

To calculate the correlation coefficient (r) given SSxx, SSxy, and other information, we need to use the following formula:

r = √(SSxy / SSxx)

Given SSxx = 950 and SSxy = 205.2, we can substitute these values into the formula:

r = √(205.2 / 950)

Calculating the value:

r = √(0.216)

r ≈ 0.465

The correlation coefficient (r) is approximately 0.465.

Interpretation: The correlation coefficient measures the strength and direction of the linear relationship between two variables. In this case, the value of r = 0.465 indicates a positive linear relationship between the variables, but it's not a strong relationship. The closer the value of r is to 1 or -1, the stronger the relationship. Since r = 0.465 is relatively close to zero, it suggests a weak positive linear association between the variables being an analyzed.

hope it help you

The Pearson's correlation coefficient (r) based on given data is approximately 0.44, implying a moderate positive correlation.

The formula for calculating Pearson's correlation coefficient (r) in this case is given as: r = SSxy / sqrt(SSxx * SSyy). However, we don't have the value for SSyy directly, but we can calculate it. We know that SSyy = Σy² -(Σy)² / n. Given that Σy² is 2028 and Σy is 120 and number of samples n is 12, we can calculate SSyy as: SSyy = 2028 - (120)² / 12 = 52. Now, substitute SSxx = 950, SSxy = 205.2 and SSyy = 52 in the formula to find r: r = 205.2 / sqrt(950 * 52), giving us an r-value of approximately 0.44. This value of r suggests a moderate positive correlation between the variables in the dataset.

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Answer:

36 square inches.

Step-by-step explanation:

volume is given by 1 by 3, into base into height is based. His height and volume and area of the base is given by area of the ashe area of the base is given by 3 into 60 by 5. As given in the question on solving it, we get it equals to 36 square inches.

Answer:

B

Step-by-step explanation:

3x-4 represent father's age

Answer:

B

Step-by-step explanation:

I will say it's B I search it up

Answer:

\(0\)

Step-by-step explanation:

\(\frac{1}{2^3}\left(-32+8\right)-\frac{\left(-3\right)^3}{9}\)

\(\frac{1}{2^3}\left(-32+8\right)=-3\)

\(-3-\frac{\left(-3\right)^3}{9}\)

\(\frac{\left(-3\right)^3}{9}=-3\)

\(-3-\left(-3\right)\)

* \(-\left(-a\right)=a\)

\(-3+3\)

\(0\)

Answer:

59

Step-by-step explanation:

Round 59.3506494 to the first 2 sig figs which is 59 since the number next to the decimal isnt over or 5, so it stays as 59 instead of 60.

Answer:

m<T = , m<M =  and m<Z =

Step-by-step explanation:

From the given ∆TMZ, let the measure angle T be represented by T.

So that,

m<M = 2T + 6°

m<Z = 5T - 50°

Sum of angles in a triangle =

T + (2T + 6°) + (5T - 50°) =

8T - =

8T =  +

   =

T =

  =

Therefore,

i. m<T =

ii. m<M = 2T + 6°

       = 2 x  + 6°

       =

m<M =

iii. m<Z = 5T - 50°

           = 5 x  - 50°

           =  - 50°

           =

m<Z =

The overlapping triangles which are congruent by ASA are ΔEBC and ΔADC which is therefore denoted as option C.

This is a scenario in which all three corresponding sides are equal and all the three corresponding angles are equal in measure.

Taking ΔEBC and ΔADC, we have the following below:

∠B=∠D (90°)

CB= CD (Given)

∠BCE=∠ACD( Common)

Therefore, by ASA we can deduce that,

Δ EBC ≅ΔADC.

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Answer:

a.   \(X(T) = 120 (1.058)^T\)

b.   Population after 3 years is 142

c.   50 years

Step-by-step explanation:

Given

Type of growth: Exponential

Initial number of rats = 120

Number of rats (15months) = 280

Solving (a)

Since the growth type is exponential, we make use of the following exponential progression

\(X_T = X_0 (1 + R)^T\)

Where Xo is the initial population;

Xo = 125

\(X_T\) is the current population at T month

So;

\(X_T = 280\); when \(T = 15\)

Substitute these values in the above formula

\(280 =120 * (1 + R)^{15}\)

Divide both sides by 120

\(\frac{280}{120} =(1 + R)^{15}\)

\(2.3333 =(1 + R)^{15}\)

Take 15th root of both sides

\(\sqrt[15]{2.3333} =1 + R\)

\(1.05811235561 = 1 + R\)

Subtract 1 from both sides

\(R = 1.05811235561 - 1\)

\(R = 0.05811235561\)

\(R = 0.058\) (Approximated)

Plug in values of R and Xo in \(X_T = X_0 (1 + R)^T\)

\(X_T = 120 (1 + 0.058)^T\)

\(X_T = 120 (1.058)^T\)

Write as a function

\(X(T) = 120 (1.058)^T\)

Hence, the function is \(X(T) = 120 (1.058)^T\)

Solving (b):

Population after 3 years

In this case, T = 3

So:

\(X(T) = 120 (1.058)^T\)

\(X(3) = 120 (1.058)^3\)

\(X(3) = 120 * 1.18466445254\)

\(X(3) = 142.159734305\)

\(X(3) = 142\) (Approximated)

Solving (c): When population will reach 2000

Here: X(T) = 2000

So:

So:

\(2000 = 120 (1.058)^T\)

Divide both sides by 120

\(\frac{2000}{120} = 1.058^T\)

\(16.667 = 1.058^T\)

Take Log of both sides

\(Log(16.667) = Log(1.058^T)\)

Apply law of logarithm

\(Log(16.667) = TLog(1.058)\)

Divide both sides by Log(1.058)

\(T = \frac{Log(16.667)}{Log(1.058)}\)

\(T = 49.9009236926\)

Approximate

\(T = 50\ years\)

Equation of option (d) is having different value of x than other 3 equations.

So, option (d) is correct option.

Solving equations

(a) (-7/8)x-(3/4)=20

adding 3/4  on both sides, we get

(-7/8)x = 20+(3/4)

multiplying (-8/7) on both sides, we get

x = -23.71

(b)  (7/8)x+(3/4)=-20

subtracting 3/4  on both sides, we get

(7/8)x = -20-(3/4)

multiplying (8/7) on both sides, we get

x = -23.71

(c) 7(-1/8)x-(3/4)=20

adding 3/4 on both sides, we get

(-7/8)x = +20+(3/4)

multiplying (-8/7) on both sides, we get

x = -23.71

(d) (-7/8)×(-8/7)x-(3/4)=20×(-8/7)

⇒ x-(3/4) = -22.85

adding 3/4 on both sides, we get

x = -22.85+(3/4)

x = -22.10

So equation in option (d) has different value of x than all other equation.

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Step-by-step explanation:

it is then simply scanned (multiplied).

the new point is

(-8 × 1/4, 0 × 1/4) = (-2, 0)

Answer:

\(V=4373.09\ cm^3\)

Step-by-step explanation:

Given that,

The diameter of the cone, d = 24 cm

Height of the cone, h = 29 cm

Radius of the cone, r = (24/2) cm = 12 cm

We need to find the volume of the cone. The formula for the volume of the cone is given by :

\(V=\dfrac{1}{3}\pi r^2 h\\\\V=\dfrac{1}{3}\times \pi \times 12^2 \times 29\\\\V=4373.09\ cm^3\)

So, the volume of the cone is equal to \(4373.09\ cm^3\).

We can simplify cosec(t)tant(t) to sec(t). A trigonometric function is a mathematical function that relates the angles of a triangle to the ratios of its sides.

The most common trigonometric functions are sine (sin), cosine (cos), tangent (tan), cotangent (cot), secant (sec), and cosecant (csc).

To simplify the expression cosec(t)tant(t), we need to use the trigonometric identity:

cosec(t) = 1/sin(t)

tant(t) = sin(t)/cos(t)

Substituting these expressions into the original expression, we get:

cosec(t)tant(t) = (1/sin(t))(sin(t)/cos(t))

The sin(t) term in the numerator and denominator cancel out, leaving:

cosec(t)tant(t) = 1/cos(t)

Recalling the definition of secant, sec(t) = 1/cos(t), we can express the simplified expression as:

cosec(t)tant(t) = 1/sec(t)

Therefore, we can simplify cosec(t)tant(t) to sec(t).

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The parameters that are needed to calculate a probability are listed as follows:

Then the probability is calculated as the division of the number of desired outcomes by the number of total outcomes, hence it is the same as a relative frequency.

The total number of periods is given as follows:

5 + 6 + 4 = 15.

The frequency of each class is given as follows:

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the volume of iron in 27 in of pipe is 1218.09 cubic inches.

Volume, which is measured in cubic units, is the 3-dimensional space occupied by matter or encircled by a surface. The cubic meter (m3), a derived unit, is the SI unit of volume. Volume is another word for capacity.

Given, A cast iron pipe used as a water main for a home has an outer diameter of 9 in.

The inner diameter of the pipe can be calculated by subtracting twice the thickness from the outer diameter:

Inner diameter = Outer diameter - 2 × Thickness = 9 in - 2 × 0.45 in = 8.1 in

The length of the pipe is given as 27 in.

The volume of the pipe can be calculated using the formula for the volume of a cylinder:

Volume = π × (Inner radius)² × Length

The inner radius can be calculated as half of the inner diameter:

Inner radius = Inner diameter / 2 = 8.1 in / 2 = 4.05 in

Substituting the values for the inner radius and the length, and using the value of π, we get:

Volume = π × (4.05 in)² × 27 in ≈ 1218.09 in³

Rounding to the nearest hundredth, the volume of iron in 27 in of pipe is 1218.09 cubic inches.

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9514 1404 393

Answer:

  158,000

Step-by-step explanation:

Using the given square feet for x in the equation, we have ...

  y = 0.071×1483 +52.48 = 157.773

We presume this is supposed to represent the estimated value of the house in thousands.

The fair price is estimated to be 158,000.

The the length of LJ is approximately 3.5.OptionD) is correct.

To find the length of LJ, we can use the Law of Sines, which states that the ratio of the length of a side of a triangle to the sine of the angle opposite that side is the same for all sides of the triangle.

Let's denote the length of JL as x. Then, we can set up the following proportion:

sin(23°) / LJ = sin(89°) / KL

where KL is given as 9.

We can simplify this proportion by using the fact that sin(89°) = cos(1°) (since the sine of the complement of an angle is equal to the cosine of the angle), and by using a calculator to find the values of sin(23°) and cos(1°):

0.3919 / LJ = 0.0175 / 9

Multiplying both sides by x and then dividing both sides by 0.0175, we get:

LJ = 0.3919*9/ 0.0175

x ≈ 3.5

Therefore, the length of LJ is approximately 3.5.OptionD) is correct.

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Answer:

30

Step-by-step explanation:

If we have 4 integers that have an average of 9, then all the numbers will add up to \(9\cdot4=36\).

If we want the greatest number possible, the other 3 need to be the lowest possible.

Since they are all different, the lowest possible values of the first 3 numbers are 1, 2, and 3.

\(1 + 2 + 3 = 6\)

\(36 - 6 = 30\)

So 30 is the greatest value of one of the integers.

Hope this helped!

Answer:

6 servings

Step-by-step explanation:

Each serving Tim uses 1/9 cup. So, after using the amount of syrup reduces and repeated subtraction is division.

\(\frac{2}{3}\) ÷ \(\frac{1}{9}\)

\(=\dfrac{2}{3}*\dfrac{9}{1}\)

= 2 *3

= 6

The calculated value of x at g(x) = 2 is x = 2.5

from the question, we have the following parameters that can be used in our computation:

f(x) = 3x - 1

Also, we have

g(x) = 2x - 3

When g(x) - 2, we have

2x - 3 = 2

So, we have

2x = 5

Divide by 2

x = 2.5

Hence, the value of x at g(x) = 2 is x = 2.5

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Answer:

6 gallons = 3.785 liters

Answer:

1.5850323141      

Step-by-step explanation:

The revenue cycle is the process of generating revenue by providing a product or service to a customer.

It begins with the pre-service phase, when a customer inquires about the product or service, and ends with the post-service phase, when the customer is invoiced and payment is received.

The four components of the revenue cycle are pre-service, service, billing, and post-service.

Pre-service: The pre-service phase involves obtaining the necessary information from the customer, including insurance information and eligibility, to ensure proper billing and payment.

Service: During the service phase, the product or service is provided to the customer.

Billing: In the billing phase, the appropriate charges are calculated and a bill is generated and sent to the customer.

Post-service: In the post-service phase, the customer's payment is received and the revenue is recorded in the organization's accounting system.

The formula for calculating revenue is: Revenue = Price x Quantity. This formula can be used to calculate the total revenue generated from a sale of a product or service. For example, if a company sells 100 items at a price of $5 each, the formula would be: Revenue = $5 x 100 = $500.

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