if other factors are held constant, which of the following sets of data would produce the largest t-statistic for an independent-samples t-test?

Answer:

The correct answer is 7/20

margo will able to park the car for 6 hrs according to constraints given

What is linear equation in one variable and how to solve one?

Linear equation in one variable is an equation of degree one and having one variable. and to solve the linear equation we separate the constants and variable and find the value of variable.

We are given that,

Parking charges at superior parking garage are $5.00 for the first hour and $1.50 for each additional 30 minutes.

Margo had $12.5

Let the number of hours she can park be 'x'

For each hour she has to pay additional $1.50

Hence the equation becomes

5+1.5x=12.5

1.5x=7.5

x=5

Hence she can park the car for the 6 hours

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Answer:

need the same question

Answer:

(-11/4, -1/2)

Step-by-step explanation:

Too much to explain

Answer:

Length of sides of poster = 2 Ft

Length of sides of box = 2.41 Ft

Since the box has a longer side than the poster, the poster will lie flat when placed in the box.

Step-by-step explanation:

In order to determine if the poster will lie flat in the box or not, we will determine the length of the sides of the poster and the box, if the length of the side of the square poster is smaller than that of the box, it will lie flat. This is calculated as follows:

Area of poster = 4 square feet

Area of poster =  (Length)²

4 = (Length)²

∴ Length = √(4)

Length of poster = 2 Ft

Volume of box = 14 cubic feet

Volume of box = (Length)³

14 = (Length)³

∴ Length = ∛(14)

Length = 2.41 Ft

∴ Length of sides of poster = 2 Ft

Length of sides of box = 2.41 Ft

Since the box has a longer side than the poster, the poster will lie flat when placed in the box.

Answer:

000000004.8

Hope it help!

Answer:  2

Step-by-step explanation:

                             Current Age              Age in future (x years)

Brother 1:                   15                                 x + 15

Brother 2:                  22                                x + 22

The product of their ages in the future is 408:

            (x + 15)(x + 22) = 408

            x² + 37x + 330 = 408          Expanded

            x² + 37x - 78 = 0                  Subtracted 408 from both sides

            (x + 39)(x - 2) = 0                 Factored

   x + 39 = 0     x - 2 = 0                  Applied Zero Product Property

         x = -39         x = 2                   Solved for x

                ↓

          Disregard since "future" years cannot be negative

Answer:

To create the cylindrical travel case, we need approximately 588.75 square inches of leather.

Answer:

700,000 is 1000 times as much as 700

Step-by-step explanation:

700,000 divided by 700 is 1000

Answer:

The answer wouldn't be 100 but it would be 1000

Hoped I helped

Answer:

Y = 69

X = 42

Hope this helps!

Answer:

m = 0.28571428571

or 0.29(to the nearest tenth)

Step-by-step explanation:

First, distribute

12(−1.4m+0.4)=

-16.8m + 4.8 =

Now move the constant to the right.

-16.8m + 4.8 =

-16.8m = -4.8 =

Now divide,

-16.8m = -4.8 =

m = 0.28 or 0.29

Answer:

Explained below.

Step-by-step explanation:

A.

The least square regression line is:

\(\hat y=-7.567857143+0.917857143\cdot x\\\\\approx \\\\\hat y=-7.568+0.918\cdot x\)

Here,

y = estimated sales of makeup

x = number of online makeup tutorial videos

a = -7.568 = intercept

b = 0.918 = slope of the regression line

B.

The coefficient of determination R² specifies the percentage of the variance in the dependent-variable (Y) that is forecasted or explained by linear regression and the forecaster variable (X, also recognized as the independent-variable).

So, the proportion of the variation in makeup sales that can be explained by its linear relationship to makeup tutorial videos is 99.53%.

C.

Consider the LSRL.

The slope of the regression line is positive, i.e. there is a positive relationship between the makeup sales and the online makeup tutorial videos.

So, with one unit increase in the online makeup tutorial videos the makeup sales goes up by 0.918 units.

Thus, it can be said that the increased makeup sales were caused by online makeup tutorial videos.

Answer:

C. 5:12

Explanation:

Answer:

-38

Step-by-step explanation:

You replace the x with 5.

turns it into -3 (5)^2+9(5)-8

-3(25)+45-8

-75+45=-30-8=-38

-3(5)^2+9(5)-8

answer:

-38

Answer:

Px = $4

Step-by-step explanation:

Given that:

En el mercado de satisfacción X hay 10,000 individuos idénticos, cada uno con una función de demanda definida por Qdx = 12 - Px y 1,000 productores idénticos de X satisfactorio, cada uno con una función de oferta dada por Qsx = 20 Px

El precio de equilibrio y la cantidad de equilibrio se pueden determinar de la siguiente manera;

Qdx = 10000(12-Px)

Qdx = 120000 - 10000Px

Qsx = 1000(20 Px)

Qsx = 20000 Px

El punto de equilibrio para completar el enunciado, cuando Qdx = Qsx es:

Qdx = Qsx

120000 - 10000 Px =   20000 Px

120000 =  20000 Px + 10000 Px

120000 =  30000 Px

Px = \(\mathbf{ \dfrac{120000}{30000}}\)

Px = $4

Step-by-step explanation:

Break it up into two trapezoids as shown

area = trap1 + trap2

      = 2 *   (7+3) / 2   + 3 *  ( 7 + 3) / 2 = 10 + 15 = 25 units^2

Answer:

B is 77 degrees sorry for the photo quality

The probability of the spinner stopping on a blue section on the first spin and then a red section on the second spin is 3/49.

To find the probability of the spinner stopping on a blue section on the first spin and then a red section on the second spin, we need to multiply the probabilities of each event happening independently.

Step 1: Find the probability of landing on a blue section on the first spin.

There is 1 blue section out of 7 total sections, so the probability is 1/7.

Step 2: Find the probability of landing on a red section on the second spin.

There are 3 red sections out of 7 total sections, so the probability is 3/7.

Step 3: Multiply the probabilities from step 1 and step 2.

(1/7) * (3/7) = 3/49.

So, the probability of the spinner stopping on a blue section on the first spin and then a red section on the second spin is 3/49.

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Answer: For an expression to be a polynomial term, any variables in the expression must have whole-number powers (or else the "understood" power of 1, as in x1, which is normally written as x). A plain number can also be a polynomial term. In particular, for an expression to be a polynomial term, it must contain no square roots of variables, no fractional or negative powers on the variables, and no variables in the denominators of any fractions.

Step-by-step explanation:

The expressions csc(π), cot(π/2), cot(π), csc(0°), and sec(90°) are undefined.

Since the sin(π) is 0, the calculation csc(π) results in division by zero, which is undefinable.

Due to the infinite tangent of π/2, cot(π/2) results in division by zero, making it undefinable.

Due to the infinite tangent of π, cot(π) divides by zero and is hence undefinable.

Since the sine of 0° is zero, csc(0°) is undefined since it divides by zero.

Since the cosine of 90° is zero, sec(90°) results in division by zero, which is an undervalue.

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Answer:

111111111111111111111111111111111111111111Step-by-step explanation: btw its not ams

The Wronskian determinant W(f, g) at t = e² is:

W(f, g) = 2e^(3e²) - e^(e² + 4)

To compute the Wronskian determinant W(f, g) of the functions f(t) = e^t and g(t) = t^2 at the point t = e², we need to evaluate the determinant of the matrix:

W(f, g) = | f(t) g(t) |

| f'(t) g'(t) |

Let's calculate the Wronskian determinant at t = e²:

f(t) = e^t

g(t) = t^2

Taking the derivatives:

f'(t) = e^t

g'(t) = 2t

Now, substitute t = e² into the functions and their derivatives:

f(e²) = e^(e²)

g(e²) = (e²)^2 = e^4

f'(e²) = e^(e²)

g'(e²) = 2e²

Constructing the matrix and evaluating the determinant:

W(f, g) = | e^(e²) e^4 |

| e^(e²) 2e² |

Taking the determinant:

W(f, g) = (e^(e²) * 2e²) - (e^4 * e^(e²))

= 2e^(3e²) - e^(e² + 4)

Therefore, the Wronskian determinant W(f, g) at t = e² is:

W(f, g) = 2e^(3e²) - e^(e² + 4)

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To show that C⊆A, we need to demonstrate that every singleton set {x} is either countable or its complement X{x} is countable. We have shown that the σ-algebra generated by the collection of singleton sets C is equal to A

(a) The collection C of singleton sets, i.e., sets containing only one element, is a subset of the σ-algebra A defined as A={E⊆X:E is countable or X\E is countable}. This is because every singleton set is countable, and for any singleton set {x}, the complement X{x} is also countable.

(b) We need to show that the σ-algebra generated by C, denoted as σ(C), is equal to A. To prove this, we need to demonstrate that A satisfies the three properties required for a σ-algebra: it contains the empty set, is closed under complements, and is closed under countable unions.

(a) To show that C⊆A, we need to demonstrate that every singleton set {x} is either countable or its complement X{x} is countable. A singleton set is countable since it contains only one element. Additionally, the complement X{x} is countable because it contains all the elements of X except for x, and hence has at most the same cardinality as X, which is assumed to be nonempty.

(b) To prove that σ(C) = A, we need to show that A satisfies the three properties of a σ-algebra: it contains the empty set, is closed under complements, and is closed under countable unions.

A contains the empty set: Since the empty set is countable, it is included in A.

A is closed under complements: For any set E in A, either E is countable or X\E is countable. In either case, the complement of E is countable, and thus A is closed under complements.

A is closed under countable unions: Let {E_i} be a countable collection of sets in A. We need to show that their union ∪E_i is also in A. Since each E_i is countable or its complement is countable, the countable union of these sets will also be either countable or have a countable complement. Therefore, A is closed under countable unions.

Since A satisfies all the properties required for a σ-algebra and contains C, the σ-algebra generated by C, denoted as σ(C), must be a subset of A. Conversely, A contains the empty set, is closed under complements, and closed under countable unions, which means it is a σ-algebra. Thus, σ(C) = A.

Therefore, we have shown that the σ-algebra generated by the collection of singleton sets C is equal to A, which is defined as A={E⊆X:E is countable or X\E is countable}.

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Answer:

17-7

Step-by-step explanation:i think its 17-7  Hope this helps !

Answer:

x > 4

Add four to both sides

6x - 4 + 4 > 20 + 4

6x > 24

Divide both sides by 6

6x/6 > 24/6

x > 4

~Hope this helps~

I. The bacteria culture doubles in size every. day

Answer:

Use a proportion::

time/dist = time/distance

t/1.5 = 1/30

t = 1.5/30

t = 15/300

t = 1/20 = 5/100 = 0.05

So A-0.05 is the final answer

Step-by-step explanation:

ik this was 3 yrs ago

The best answer regarding the effects of carbon monoxide is option c, CO results in less oxygen loading hemoglobin but unloading is not changed.

Carbon monoxide binds up more tightly to the hemoglobin as compared to the oxygen molecules. This reduces the oxygen-carrying capacity of the blood and results in less oxygen loading onto hemoglobin.

However, once oxygen is already bound to hemoglobin, CO does not significantly affect its release or unloading. Therefore, option c is the most accurate statement among the given choices.

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Answer:

2\(c^{4}\)

Step-by-step explanation:

Find GCF 30c^7 +44c^4

We see that 30 and 44 have a common factor of 2. c^7 and c^4 have a common factor of c^4.

So, GCF is 2\(c^{4}\)

The equation of his allowance in slope-intercept form is y = 0.5x + 8

He received $18 in allowance the week he did 20 chores.

He received $12 in allowance the week he did 8 chores.

The ordered pairs will be (8,12) and (20,18)

The slope intercept form is

y = mx + b

Where m is the slope

b is the y intercept

m = \(\frac{y_2-y_1}{x_2-x_1}\)

Substitute the values in the equation

m = (18-12)/(20-8)

m = 6/12

= $0.5 per chores

Now we have to find b,

Substitute the value of any ordered pair in the slope intercept form

12 = 0.5×8+b

12 = 4+b

b = 12-4

b = 8

Hence, the equation of his allowance in slope-intercept form is y = 0.5x + 8

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