plssss answer emergency i will mark you as brainlist ............. question is ⇒On Thursday afternoon at camp, Sasha played basketball and went swimming before dinner. She started playing basketball at 2:41 P.M. and played for 46 minutes. Then she swam for 1 hour and 54 minutes. Dinner lasted for 1 hour and 19 minutes. What time did dinner end?

Include A.M. or P.M. in your answer (for example, 11:58 A.M.).

Answer: 104 degrees farenheit

Step-by-step explanation:    H =  record high temperature. -5 + 109 = H. -5+109 = 109 + (-5) = 109-5 = 104. H = 104.

Answer:

104

Step-by-step explanation:

Let x = record high and y = record low temperature in Charlotte. The difference between the records high and low, x and y, is 109 degrees Fahrenheit, so x - y = 109. Record low is -5, so x - (-5) = 109.

x + 5 = 109

x = 104

Answer:

(7, -1)

Step-by-step explanation:

3x + 7y = 14

y = x - 8

3x + 7(x - 8) = 14

3x + 7x - 56 = 14

10x - 56 = 14

Add 56 to both sides.

10x = 70

Divide both sides by 10.

x = 7

3(7) + 7y = 14

21 + 7y = 14

Subtract 21 from both sides.

7y = -7

Divide both sides by 7.

y = -1

(7, -1)

Answer:

(-2,1)

Step-by-step explanation:

P' = (-5+3,2-1)

P' = (-2,1)

There is a 75.40% chance that the sample mean X will be more than 0.5 away from the population mean μ.

Let X be the random variable representing the sample mean of a random sample of size 36 selected from a population with mean μ=44 and standard deviation σ=8.

The Central Limit Theorem (CLT) states that, under certain conditions, the distribution of the sample mean X can be approximated by a normal distribution with mean μ and standard deviation σ/√(n), where n is the sample size. Since the sample size is 36, we can use this approximation.

The probability that X is more than 0.5 away from the population mean can be calculated as follows:

P(|X-μ| > 0.5) = P((X-μ)/ (σ/√(n)) > (0.5) / (σ/√(n))) + P((X-μ)/ (σ/√(n)) < (-0.5) / (σ/√(n)))

Using the standard normal distribution table, we can find the corresponding probabilities for each term on the right-hand side of the equation. We have:

P(Z > 0.3125) + P(Z < -0.3125)

where Z is a standard normal random variable with mean 0 and standard deviation 1.

Using the standard normal distribution table, we can find that P(Z > 0.3125) = 0.3770 and P(Z < -0.3125) = 0.3770.

Therefore, the approximate probability that X will be more than 0.5 away from the population mean is:

P(|X-μ| > 0.5) = 0.3770 + 0.3770 = 0.7540

In terms of percentage, we can rewrite it as,

P(|X-μ| > 0.5) = 0.7540*100 = 75.40%

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The correct alternative hypothesis in this case would be Ha: u not equal to 8, option a. This is because the null hypothesis in this scenario would be that the mean of the bottles of cream being filled is equal to 8 ounces.

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Answer: c

Step-by-step explanation: i took the test and got it right sorry if it is wrong hope it helps

The compound inequality that represents the impossible total amount we would pay is:  X < 378 or X > 678

Let's represent the cost of a DJ as "D" and the cost of a light show as "L".

According to the information provided, the cost of a DJ ranges from 219 to 369 per night, so we can write the

inequality:

219 ≤ D ≤ 369

Similarly, the cost of a light show ranges from 159 to 309 per night, so we can write the inequality:

159 ≤ L ≤ 309

If we were booking both a DJ and a light show, then the total amount we would pay would be the sum of their costs:

Total amount = D + L

To find the impossible total amount we would pay, we need to find the range of possible values for the sum of D and L.

The minimum possible total cost would be when we choose the cheapest DJ and the cheapest light show:

Total amount ≥ 219 + 159 = 378

The maximum possible total cost would be when we choose the most expensive DJ and the most expensive light show:

Total amount ≤ 369 + 309 = 678

Therefore, the compound inequality that represents the impossible total amount we would pay is:

X < 378 or X > 678

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Answer:
Volume of cylinder = 2712.96 mm³

Step-by-step explanation:
Radius (r) = 12 mm
Height (h) = 6 mm
π = 3.14

Volume of cylinder = πr²h
= 3.14 × (12)² × (6)
= 2712.96 mm³

Hope it helps ⚜

Answer:

The answer is 20.

Step-by-step explanation:

The side that equals 4 is conguent to the line QR, the side that equals 6 is congruent to the line NP. Add the whole line up then it would equal 20.

f'(x) = 6 * (1/(sec(x) + tan(x))) * (sec(x)tan(x) + sec^2(x)).

f(x) = 6 ln(sec(x) + tan(x))

f'(x) = 6 * (1 / (sec(x) + tan(x))) * (sec(x) * tan(x) + sec^2(x))

f"(x) = 6 * [-(sec(x)*tan(x) + sec^2(x))^2 + (sec(x)*tan(x) + sec^2(x)) * (2*sec^2(x))] / (sec(x) + tan(x))^2

Now, to find the third derivative, we differentiate f"(x) with respect to x.

f"'(x) = [12*sec^4(x) - 6*sec^2(x)*tan^2(x) - 12*sec^2(x)*tan^2(x) + 6*tan^4(x)] / (sec(x) + tan(x))^3

Simplifying this expression, we get:

f"'(x) = [12*sec^4(x) - 18*sec^2(x)*tan^2(x) + 6*tan^4(x)] / (sec(x) + tan(x))^3

Therefore, f"'(x) = [12*sec^4(x) - 18*sec^2(x)*tan^2(x) + 6*tan^4(x)] / (sec(x) + tan(x))^3.

Let f(x) = 6 ln(sec(x) + tan(x)). To find f'(x), we'll first use the chain rule:

f'(x) = 6 * (1/(sec(x) + tan(x))) * (sec(x) + tan(x))'.

Now, we'll find the derivatives of sec(x) and tan(x):

(sec(x))' = sec(x)tan(x) and (tan(x))' = sec^2(x).

So, (sec(x) + tan(x))' = sec(x)tan(x) + sec^2(x).

Now, substitute this back into our expression for f'(x):

f'(x) = 6 * (1/(sec(x) + tan(x))) * (sec(x)tan(x) + sec^2(x)).

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Answer:

C

Step-by-step explanation:

Given the 2 equations

5x + 2y = 29 → (1)

x + 4y = 13 → (2)

Multiplying (1) by - 2 and adding to (2) will eliminate the y- term

- 10x - 4y = - 58 → (3)

Add (2) and (3) term by term to eliminate y

- 9x + 0 = - 45

- 9x = - 45 ( divide both sides by - 9 )

x = 5

Substitute x = 5 into either of the 2 equations and solve for y

Substituting into (2)

5 + 4y = 13 ( subtract 5 from both sides )

4y = 8 ( divide both sides by 4 )

y = 2

Solution is x = 5, y = 2 → C

Answer:

c) x = 5, y = 2

Step-by-step explanation:

Answer:

Steven earns extra money babysitting. He charges $37.50 for 6 hours and $50.00 for 8 hours.

Enter an equation to represent the relationship. Let x represent the number of hours Steven babysits and y represent the amount he charges.

Step-by-step explanation:

Researchers can use the chi-square test to determine whether responses observed in a survey follow the expected pattern is true.

The chi-square test is a statistical test that is commonly used to analyze categorical data and determine if there is a significant association or difference between observed and expected frequencies. It is particularly useful when analyzing data from surveys or experiments where responses are categorized into different groups.

The chi-square test evaluates the null hypothesis that there is no significant difference between the observed frequencies and the expected frequencies. By comparing the observed data to the expected data, the test calculates a chi-square statistic.

If the chi-square statistic is sufficiently large and exceeds a critical value at a given significance level, the null hypothesis is rejected, indicating that there is a significant deviation from the expected pattern.

Therefore, researchers can utilize the chi-square test to assess whether responses in a survey follow the expected pattern or if there are significant differences between the observed and expected frequencies. This test helps researchers draw conclusions about the relationship between variables and identify any patterns or associations within the survey data.

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The complete question is:

Researchers can use the chi-square test to determine whether responses observed in a survey follow the expected pattern. State true or false.

Answer: 48/25

Step-by-step explanation:

Answer:

48/25 as an improper fraction, 1 23/25 as a mixed fraction.

Step-by-step explanation:

It is -8/5 divided by 5/-6.

First of all, you can get rid of the negative signs becasue there are two.  Negative and Negative equals positive, so we already know that the answer will be positive.  

So, we now have 8/5 divided by 5/6.

When you divide fractions, the fraction being divided is turned to it's reciprocal.  To get a fraction's reciprocal, just flip the numerator and denominator's places.  It's that easy!  

Here is an example:  2/3's reciprocal is 3/2.  The numbers just get flipped!

That would mean 5/6's reciprocal would be 6/5.  Don't find the reciprocal of 8/5 because it is not the number that is getting divided.  When you find a reciprocal you can change the division sign into a multiplying sign.

Example:  2/3 divided by 4/5.  Reciprocal of 4/5 is 5/4.  Now it is 2/3 TIMES 5/4.

Back to the problem.

We now have 8/5 TIMES 6/5.  When you multiply fractions, just multiply both numerators, in this case being 8 and 6, and the denominators, in this case being 5 and 5.  So 8 times 6 is 48.  5 times 5 is 25.

We now have 48/25, which can be reduced to 1 23/25!  

For the mixed number, if you are confused, 25 goes into 48 only one time.  So, the whole number is 1.  but when 25 goes into 48 only one time, there is still 23 left because 48-25= 23.  23 is our new numerator!  The denominator stays the same.  So, it's 1 23/25.  :)

Step-by-step explanation:

D= answer to your problem

Answer:

102 beads will be used for each necklace.

Step-by-step explanation:

3,264/32=102

Answer: See below

Step-by-step explanation:

ΔPQR ≈ ΔABC because PR  & AC are same line

So PQ ║ AB   &  QR ║ BC

In equation form: PQ / AB  = QR / BC

8/AB  = 2/BC

AB = 4BC

Perimeter of ABCD rectangle = 2(AB + BC)

= 2(4BC + BC)

= 10BC

Perimeter of the rectangle = 60 cm

In equation form: 10BC = 60

BC = 6  cm

AB = 4BC = 24 cm

Length of AB = 24 cm & length of BC = 6 cm

Each child will receive the 1.1 cup of milk.

The unitary method is a method for solving a problem by the first value of a single unit and then finding the value by multiplying the single value.

Given that a container of milk contains 8 cups of milk. if paul sets aside \(1\dfrac{2}{5}\) cups of milk for use in a recipe , then we get the leftover;

8  -  \(1\frac{2}{5}\) = 8 -  7/5

= 40- 7/5

= 33/5

= 6.6

The the rest cups of milk = 6.6

Then the rest evenly among his three children 6.6/3 = 1.1

Hence, Each child will receive the 1.1 cup of milk.

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Yes, the equation y = 5x represents a proportional relationship

Two or more expressions with an Equal sign is called as Equation.

The given equation is y=5x.

In a proportional relationship, the ratio of y to x is constant.

In the given equation the variable x and y has a proportional relationship.

The equation is in the form of y=mx+b

the ratio of y to x is 5, meaning that for every unit increase in x, y increases by 5 units.

Hence,  Yes, the equation y = 5x represents a proportional relationship

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Step-by-step explanation:

The equation of line A:

y-1=0, 5x-3

y=0, 5x-2. Hence its gradient is 0,5

For line B, its you intercept is -8, so y=mx-8.

When x = -4, y=-4m -8 =0 as shown in the graph. This means that m = -2.

Since |-2| > |0, 5|, line B is steeper than line A.

Where the above are given,

(a) MLE of β: (nα + y₁ + y₂ + ... + yn)/n

(b) MLE of E(Y): (nα + y₁ + y₂ + ... + yn)/n

Maximum Likelihood Estimation (MLE) is   a statistical method used to estimate the parameters of a probability distribution by maximizing the likelihood function based on observed data.

(a) The MLE of β can be found by   maximizing the likelihood function. The likelihood function for  a gamma distribution is given by  -

L(β;  y₁, y₂, ..., yn) = (1/β^nαΓ(α))ⁿ * exp(-( y₁ + y₂ + ... + yn)/β)

Taking the logarithm of the likelihood function (log-likelihood) to simplify the calculations  -

log L(β;  y₁, y₂, ..., yn) =   n*log(1/β) + nα*log(β) - n*logΓ(α) - ( y₁ + y₂ + ... + yn)/β

To find the MLE of β, we differentiate the log-likelihood with respect to β, set it equal to zero, and solve for β  -

d/dβ(log L(β;  y₁, y₂, ..., yn)) = -n/β + nα/β² + ( y₁ + y₂ + ... + yn)/β² = 0

Simplifying the equation -

-n/β + nα/β^2 + ( y₁ + y₂ + ... + yn)/β² = 0

Multiplying through by β²

-nβ + nα + ( y₁ + y₂ + ... + yn) = 0

Rearranging  whave

nβ = nα + ( y₁ + y₂ + ... + yn)

Finally, solving for β -

β = (nα +  y₁ + y₂ + ... + yn)/n

Therefore, the MLE of β is (nα +  y₁ + y₂ + ... + yn)/n.

(b) The MLE of E(Y), the expected value of Y, is simply the MLE of β.

So, the MLE of E(Y) is (nα +  y₁ + y₂ + ... + yₙ)/n.

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Answer:

The answer is C

Step-by-step explanation:

y = 4x + 12

y = 4(3) + 12

y = 12 + 12

y=24

y = 4x + 12

y = 4(5) + 12

y=20+12

y=32

y = 4x + 12

y = 4(8) + 12

y=32+12

y=44

the correct option for the given Equation at the different values of x will be C.

A linear equation is an algebraic equation of the form y=mx+b, where m is the slope and b is the y-intercept, and only a constant and a first-order (linear) term are included. Sometimes, the aforementioned is referred to as a "linear equation of two variables," with y and x serving as the variables.

Given y = 4x + 12, using the x-values, 3, 5, and 8.

To find the value of y, at x = 3, 5, and 8

Thus,

For x = 3

y = 4 * 3 + 12

y = 24

For x = 5,

y = 4 * 5 + 12

y = 32

for x = 8

y = 4 * 8 + 12

y = 44

therefore, the correct option for the given Equation at the different values of x will be C.

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The value of n from 8/11(n - 10) = 64 is 98.

Equations are mathematical statements with two algebraic expressions flanking the equals (=) sign on either side.

It demonstrates the equality of the relationship between the expressions printed on the left and right sides. LHS = RHS is a common mathematical formula.

Coefficients, variables, operators, constants, terms, expressions, and the equal to sign are some of the components of an equation. The "=" sign and terms on both sides must always be present when writing an equation.

Given:

8/11(n - 10) = 64.

Now, to find n first multiply both side by 11/8

8/11 (n- 10) x 11/8 = 64 x 11/8

n- 10 = 88

Now, add 10 both side

n - 10 + 10 = 88 + 10

n = 98

Hence, the value of n is 98.

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The predicted period of the pendulum with a length of 80 centimeters is approximately 1.795 seconds.

To predict the period of a pendulum with a length of 80 centimeters, we can use the equation for the period of a simple pendulum:

T = 2π√(L/g)

Where:

T = Period of the pendulum

L = Length of the pendulum

g = Acceleration due to gravity

Using the given length L = 80 centimeters, we need to determine the value of g. The standard acceleration due to gravity is approximately 9.8 meters per second squared (m/s²).

Converting the length to meters:

L = 80 centimeters = 0.8 meters

Substituting the values into the formula:

T = 2π√(0.8/9.8)

T ≈ 2π√0.0816

T ≈ 2π(0.2856)

T ≈ 1.795 seconds

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A prism mainly consists of:

1. A cone can't be a prism, its sides can't curve.

2. A prism has two bases, but the pyramid only has one.

3. Is a prism, meets the requirements to be a prism.  (Triangular Prism)

4. Is a prism, meets the requirements to be a prism. (Rectangular Prism)

5.  A square does not meet any of the requirements to be a prism.

Note: A Square Prism (Cube) can be an answer, however, this square is flat.

Answers:

3) Triangular Prism.

4) Rectangular Prism.

The area of Eunice's kite is \(2\sqrt{58}\).

A kite is a tethered heavier-than-air or lighter-than-air craft with wing surfaces that react against the air to create lift and drag forces.

Eunice is flying a kite with vertices at points A(0, 0), B(0, 4), C(7, 7), and D(4, 0).

If the diagonals in a quadrilateral are perpendicular to each other then the area is one-half of the product of the diagonals.

All Kites and rhombi fall in this category.

By the distance formula;

\(\rm AB =\sqrt{(0-0)^2+(4-0)^2} =\sqrt{0+16} =\sqrt{16} =4\\\\BC =\sqrt{(7-0)^2+(7-4)^2} =\sqrt{49+9} =\sqrt{58} \\\\CD =\sqrt{(4-7)^2+(0-7)^2} =\sqrt{49+9} =\sqrt{58}\\\\AD =\sqrt{(0-0)^2+(4-0)^2} =\sqrt{0+16} =\sqrt{16} =4\\\)

The area of Eunice's kite is;

\(\rm Area = \dfrac{1}{2} \times AB \times BC\\\\Area =\dfrac{1}{2} \times 4 \times \sqrt{58} \\\\Area =2\sqrt{58}\)

Hence, the area of Eunice's kite is \(2\sqrt{58}\).

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The area enclosed by the curve with the equation r = 1 - 0.3sin(θ) can be found by evaluating the integral of 0.5\((1 - 0.3sin(θ))^2\) with respect to θ over the range from 0 to 2π. The exact value of this integral may require numerical methods or approximations.

To determine the range of θ values, we need to examine the curve and identify the interval over which it encloses an area. From the equation r = 1 - 0.3sin(θ), we can see that the curve forms a closed loop. The value of θ varies from 0 to 2π to complete one full loop of the curve.

Using the formula for calculating the area in polar coordinates, the enclosed area can be obtained by integrating \(0.5r^2\)dθ over the range of θ values. In this case, we have:

Area = 0.5 ∫[0 to 2π] \((1 - 0.3sin(θ))^2\) dθ

Evaluating this integral will give us the area enclosed by the curve.

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Answer:20

Step-by-step explanation:

because why not you know

Answer:

Tom's median video game score is less than Brad's median video game score.

Answer:

False

Step-by-step explanation:

\(2x_1+6x_2\leq 30\\2(4)+6(5)\stackrel{?}{\leq}30\\8+30\stackrel{?}{\leq}30\\38\nleq30\)

Therefore, (4,5) is not a feasible point for the constraint