The long hand of the clock is about 5 inches long. How far does the end of the long hand of the clock travel in 2 1/2 hours?​

This question is incomplete

Complete Question

A baker uses 5.5 Ibs of flour daily

The baker's recipe for a loaf of bread calls for 12 oz of flour. If he uses all of his flour to make loaves of bread, how many loaves can he bake in seven days?

Answer:

51.3 loaves of bread

Step-by-step explanation:

Converting 5.5 Ibs to oz (ounces)

1 Ibs =>12 oz

5.5 Ibs => x

Cross Multiply

12 × 5.5 => 88 oz

1 loaf of bread =>12 oz

Hence, in 1 day

12 oz =>1 loaf of bread

88 oz => x

x =>88 oz/ 12 oz

x => 7.3333333333 loaves of bread

Hence, he can make 7.3333333333 loaves of bread in 1 day

Hence, in 7 days

1 day => 7.3333333333 loaves

7 days => x

x => 7 × 7.3333333333 loaves

x => 51.333333333 loaves of bread

Approximately => 51.3 loaves of bread

The independent variable of interest in an ANOVA procedure is called a factor. Hence (d).

The independent variable of interest in an ANOVA procedure is referred to as the factor. The factor represents the different categories or levels being compared to assess their impact on a dependent variable. It is the variable that is manipulated or controlled by the researcher to determine its effect on the outcome. In the context of ANOVA, the factor is typically a categorical variable that divides the data into distinct groups or treatments. These groups are compared to evaluate if there are statistically significant differences in the means of the dependent variable across the different levels of the factor. Therefore, the correct answer is factor(d).

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Answer:

22

Step-by-step explanation:

Answer:

6x

Step-by-step explanation:

because i said so 2+2+2=6 and x=5 but two x=10

Answer:

-6.53333333333 (-6.53)

Step-by-step explanation:

Hope this helps! <3

The initial population is 50 bacteria. The expression for the population after t hours is P(t) = 50 * e^(2 * ln(80)) * t. The number of cells after 3 hours is 16,000. The rate of growth after 3 hours is 12,000 bacteria/hour. The population will reach 200,000 after 10.3 hours.

Let P(t) be the number of bacteria after t hours. We know that P(2) = 400 and P(8) = 50,000. We can use these two equations to find the initial population P(0) and the constant relative growth rate k.

P(0) * e^(2k) = 400

P(0) * e^(8k) = 50,000

Dividing these two equations, we get:

e^(6k) = 125

e^k = 5

Therefore, P(0) = 50 and k = ln(5).

The expression for the population after t hours is:

P(t) = P(0) * e^(kt) = 50 * e^(ln(5) * t) = 50 * e^(2 * ln(80)) * t

The number of cells after 3 hours is:

P(3) = 50 * e^(2 * ln(80)) * 3 = 16,000

The rate of growth after 3 hours is:

rho'(3) = P'(3) = 50 * e^(2 * ln(80)) * 2 * ln(80) = 12,000

The population will reach 200,000 after:

t = ln(200,000) / (2 * ln(80)) = 10.3 hours

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Answer:

22

Step-by-step explanation:

222

The value of k in the given functions is; 24

We are given the functions;

g(x) = 4x  + k as a tangent to f(x) = -x² +8x +20

For f(x) = -x² +8x +20

=> f'(x)  = -2x + 8

Thus, slope of tangent at ( x , y) = -2x + 8  

For g(x) = 4x  + k

g'(x) = 4.

Thus, slope is 4

Therefore;

-2x  + 8 = 4

-2x = -4

x = 2

Putting 2 for x in f(x) gives;

f(2) = -2² + 8(2) + 20  

f(2) =  32

Thus, it is at (2 , 32)

Thus, (2 , 32) lies on g(x) = 4x + k

4(2) + k = 32

k = 32 - 8

k = 24

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The production function Yt =A[αK tv v−1+(1−α)N tv v−1] v−1v does not exhibit constant returns to scale.

The concept of constant returns to scale is a property of production functions. It refers to a situation in which an increase in inputs such as labor, capital, or both results in a proportionate rise in output.

The production function Y = f(K, N) exhibits constant returns to scale if, for all values of K and N, there is a scalar λ such that Y(λK, λN) = λY(K, N)

If this condition holds, then we can say that the production function exhibits constant returns to scale.

Does the production function Yt =A[αK tv v−1+(1−α)N tv v−1] v−1v exhibit constant returns to scale?

Let us determine whether the production function

Yt =A[αK tv v−1+(1−α)N tv v−1] v−1v

exhibits constant returns to scale using the definition above.

Y(λK, λN) = A[α(λK) v (v−1) + (1−α)(λN) v (v−1)] v−1vY(λK, λN)

Y(λK, λN) = A[λvαK v (v−1) + λv(1−α)N v (v−1)] v−1vY(λK, λN)

Y(λK, λN) = A[λvαK v (v−1)v−1v + λv(1−α)N v (v−1)v−1v]Y(λK, λN)

Y(λK, λN) = λvA[αK v−1 + (1−α)N v−1] v

Since λ appears outside the bracket, the production function does not satisfy the condition of constant returns to scale because λ is not eliminated on both sides of the equation.

Therefore, we can conclude that the production function Yt =A[αK tv v−1+(1−α)N tv v−1] v−1v does not exhibit constant returns to scale.

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Renaming 1 foot to equivalent fraction in yards as  1/3 yards

We multiply the number of feet by 1/3 to convert this to yards, and then we need to identify the two elements of this equation that have a functional relationship.

As we are aware,

1 foot equals 3 yards.

As a result, we must multiply the unknown numbers, denoted by the letter x, by 1/3 in order to get the feet.

Let's say that the variables in this situation are x and y, where x stands for feet and y for yards.

To get the unit in yards, multiply the unit in feet by a factor of three-quarters. x = 1/3y

Hence, the renaming of 1 feet as 1/3 yards, where the fraction is 1/3.

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Answer:

equallaterial acute

Step-by-step explanation:

By finding the diagonal we know that the shortest distance between the 1st base and the 3rd base of the given square field is 85ft.

A diagonal in geometry is a line segment that connects two polygonal or polyhedral vertices when they are not on the same edge.

Any sloping line is known as a diagonal informally.

A line segment that connects two polygonal vertices that are not previously connected by a polygonal edge is referred to as a diagonal in a more generic sense.

So, we have a square field of 60ft.

Square Diagonal formula: d = √2 a

Where d is diagonal and a is side.

Now, insert the values and calculate as follows:

d = √2*a

d = √2*60

d = 84.85281

Rounding off: 85ft

Therefore, by finding the diagonal we know that the shortest distance between the 1st base and the 3rd base of the given square field is 85ft.

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Answer:    D. √7200 ft.

Step-by-step explanation:

PROOF ON TEST

Answer:

3 Rd one

Step-by-step explanation:

donee....!!✓give me the branliest

The given exponential function equation is A = P(1+r)t, where P represents the principal amount, A represents the final amount, r represents the annual interest rate, and t represents the time in years.a.

The independent variable is t (time in years) while the dependent variable is A (final amount).b. The growth factor can be obtained by dividing A by P. Therefore, Growth factor = A/PLet us assume P=100, r=20%, and t=1. Then we can find A as follows:A = P(1+r)tA = 100(1+0.2)1A = 100(1.2)A = 120Therefore, the growth factor is:A/P = 120/100 = 1.2If we assume P=150, r=5%, and t=2, thenA = P(1+r)t = 150(1+0.05)2= 150(1.1025)= 165.375The growth factor is:A/P = 165.375/150 = 1.1025

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Answer:

39 Points

Step-by-step explanation:

Giants = G

Cowboys = C

Packers = P

Packers scored 39 points

17 * 2 = 34

34 - 9 = 25

25 + 14 = 39

Your welcome!

Kayden Kohl

8th Grade

Answer:

x = 28/97

y = 532/

Step-by-step explanation:

x + 5y = 20x + 3y

=> 5y - 3y = 20x - x

=> 2y = 19x

=> y = (19x)/2

x + 5y = 14

=> x + 5((19x)/2) = 14

=> x + (95x)/2 = 14

=> (2x + 95x)/2 = 14

=> 97x = 14(2)

=> 97x = 28

=> x = 28/97

=>y = (19x)/2 = (19(28))/(97(2)) = 532/194

The expression that most accurately describes the change in the patient's temperature is -2° (3).

Option 3 is the correct answer.

We have,

The expression that most accurately describes the change in the patient's temperature would be:

-2° + (-2°) + (-2°)

This expression represents the successive temperature drops of 2° each time.

By adding the negative values, we account for the decrease in temperature.

This can be written as,

= -2° x 3

= -2° (3)

Thus,

The expression that most accurately describes the change in the patient's temperature is -2° (3).

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The set of ordered pairs (f(t), g(t)) represents a parametric equation where x = f(t) and y = g(t) are the parametric equations and t is the parameter. The interval I represents the parameter interval, within which the parameter t can vary.

In mathematics, parametric equations are a way to represent curves or surfaces by expressing the coordinates of points in terms of one or more parameters. In the context of a plane, a parametric equation consists of two functions, typically denoted as x = f(t) and y = g(t), where t is the parameter and f(t) and g(t) are continuous functions defined on a given interval, I.

By varying the parameter t within the interval I, we can generate a set of ordered pairs (x, y) that correspond to points on the curve or surface defined by the parametric equations. Each value of t determines a specific point (x, y) on the curve, allowing us to trace out the entire shape.

The interval I represents the range of values for the parameter t. It determines the extent over which the curve or surface is defined. By choosing different intervals for t, we can control the portion of the curve or surface that is represented by the parametric equations.

Overall, parametric equations provide a flexible and powerful way to describe curves and surfaces, allowing for a wide range of shapes to be represented and analyzed in mathematics and other fields.

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If JK║LM, all of the statements that are true include the following:

A. JK and LM do not intersect.

B. JK and LM are parallel.

D. JK and LM lie in the same plane.

In Mathematics and Geometry, parallel lines can be defined as two (2) lines that are always the same (equal) distance apart and never meet or intersect.

Based on the information provided about line segment JK and line segment LM, we can reasonably infer and logically deduce the following true statements:

In conclusion, line segments JK and LM are both parallel lines.

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Missing information:

The question is incomplete and the complete question is shown in the attached picture.

interest= 840000-600000= 240000

P= 600000

R=?

t= 5 yrs

I = prt

240000 = 600000 × r × 5

r= 240000/600000×5

r = 0.08

interest rate = 0.08× 100 = 8%

Answer:

The answer is A

Step-by-step explanation:

nrnfnchjcksjfngncjkd

Answer:

the answer is 9 and -9

Step-by-step explanation:

Heres a screenshot if you ask why?

the inverse of the function f(x) = x^2 - 4, x < 0, is f^-1(x) = -√(x + 4), x < 4.

To find the inverse of a function, we need to swap the input and output variables and then solve for the output variable.

Let y = f(x) = x^2 - 4, x < 0.

Swapping the input and output variables, we get x = y^2 - 4, y < 0.

Solving for y, we add 4 to both sides and take the square root:

x + 4 = y^2

y = ±√(x + 4)

Since the domain of the original function is x < 0, the range of the inverse function is y < 0. Therefore, we take the negative square root:

f^-1(x) = -√(x + 4), x < 4.

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Answer:

-4.5=x

Step-by-step explanation:

(i think)

Answer:

9.7

Step-by-step explanation:

sqrt(12^2-7^2) = sqrt(95) or 9.7

Answer:

1800

Step-by-step explanation:

600*5*60/100=1800

Based on the information, it can be inferred that the actions that would help this person raise their credit score are: I. Paying bills on time and IV. Raising the credit limit.

The credit score is an index that each person has to classify themselves according to their credit history. This involves purchases, sales, investments, assets, liabilities, debts, among other economic movements that a person makes.

The more score a person has, the more reliable they are for financial entities such as banks to lend them money. Therefore, a person who wants a loan must increase her credit score by having a reliable behavior, these actions would be:

I. Paying bills on time

IV. Raising the credit limit

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The equation of the line that is parallel to y=-5x+6 and passes through the point (-4,-1) is y = -5x-21.

Given data :

Here, given equation of line is y = -5x+6

Required line is parallel to this given line, so we can say that the slope is same for the lines.

General equation of a line be y = mx+c ,  where m is the slope

Comparing given equation with this equation we get,

m = -5

The required line also passes through the point (-4, -1)

Now, we know that,

m = (y2-y1)/(x2-x1).

⇒ -5 = (-1 - Y ) / ( -4 - x )

⇒ -5 = y + 1 / x + 1

⇒ y+1 = -5x-20

⇒ y = -5x-21

Hence the equation proved.

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Answer:

V = 317 1/3 cubic units

Step-by-step explanation:

V = 1/3 · Area of Base · Height

V = 1/3 · 1/2(14 x 8) · 17

V = 1/3 · 56 · 17

V = 317 1/3

The width of the rectangular prism will be 3 units.

Given that:

Length, L = 7 units

Height, H = 5 ¹/₅ units

Volume, V = 109 ¹/₅ cubic units

Let the prism with a length of L, a width of W, and a height of H. Then the volume of the prism is given as,

V = L x W x H

Then the width of the prism is calculated as,

109 ¹/₅ = 7 x W x 5 ¹/₅

W = 3 units

The width of the rectangular prism will be 3 units.

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Answer:

Step-by-step explanation:

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