If Stan gathered x tomatoes everyday for 3 days, how many tomatoes did he gather

The market share of the four remaining companies is 29% to the nearest percent.

The market share the four remaining companies have, to the nearest percent is calculated as follows;

The revenue of the other four companies is calculated as;

R = $4,120,500 - $2,940,000

R = $1,180,500

The market share of the four remaining companies is calculated as follows;

market share = ($1,180,500 / $4,120,500) x 100

market share = 28.65% ≈ 29%.

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The ICR is contained in the maximal ideal mCR. For the converse, we need to show that if the ideal ICR is contained in the maximal ideal mCR, then F₁(k₁, ..., kn) = 0 and Fm(k₁, ..., kn) = 0 for (k₁, ..., kn) ∈ Kⁿ.

To show that F₁(k₁, ..., kn) = 0 and Fm(k₁, ..., kn) = 0 for (k₁, ..., kn) ∈ Kⁿ if and only if the ideal ICR generated by F₁, ..., Fm is contained in the maximal ideal mCR generated by 1 - k₁, ..., n - kn, we will prove both implications separately.

First, let's assume that F₁(k₁, ..., kn) = 0 and Fm(k₁, ..., kn) = 0 for (k₁, ..., kn) ∈ Kⁿ. We want to show that the ideal ICR is contained in the maximal ideal mCR.

Consider an arbitrary polynomial F in ICR. By definition, this means that F can be written as a linear combination of F₁, ..., Fm with coefficients from R. Thus, we can express F as:

F = a₁F₁ + ... + aₘFm,

where a₁, ..., aₘ are polynomials in R.

Now, substitute (k₁, ..., kn) into this polynomial equation:

F(k₁, ..., kn) = a₁F₁(k₁, ..., kn) + ... + aₘFm(k₁, ..., kn).

Since we assumed that F₁(k₁, ..., kn) = 0 and Fm(k₁, ..., kn) = 0, the right-hand side becomes:

F(k₁, ..., kn) = 0.

This implies that the polynomial F evaluated at (k₁, ..., kn) is equal to zero.

Now, consider the maximal ideal mCR generated by 1 - k₁, ..., n - kn. Any polynomial in this ideal can be expressed as a linear combination of (1 - k₁), ..., (n - kn) with coefficients from R.

Let G be an arbitrary polynomial in mCR. Then G can be written as:

G = b₁(1 - k₁) + ... + bₙ(n - kn),

where b₁, ..., bₙ are polynomials in R.

Substituting (k₁, ..., kn) into this polynomial equation:

G(k₁, ..., kn) = b₁(1 - k₁)(k₁, ..., kn) + ... + bₙ(n - kn)(k₁, ..., kn).

Expanding and simplifying the right-hand side:

G(k₁, ..., kn) = b₁ - b₁k₁ + ... + bₙn - bₙkn

= b₁ - b₁k₁ + ... + bₙn - bₙkn.

Since k₁, ..., kn are elements of the field K, the terms b₁k₁, ..., bₙkn are also elements of K. Therefore, G(k₁, ..., kn) is an element of K.

Combining the results from evaluating F(k₁, ..., kn) = 0 and G(k₁, ..., kn) ∈ K, we can conclude that if F is in ICR and G is in mCR, then F(k₁, ..., kn) = 0 and G(k₁, ..., kn) ∈ K.

This implies that the ideal ICR is contained in the maximal ideal mCR.

For the converse, we need to show that if the ideal ICR is contained in the maximal ideal mCR, then F₁(k₁, ..., kn) = 0 and Fm(k₁, ..., kn) = 0 for (k₁, ..., kn) ∈ Kⁿ.

Assume that the ideal ICR is contained in the maximal ideal mCR. This means that for any polynomial F in ICR, evaluating F at (k₁, ..., kn) results

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Answer: The slope is 2/3.

Step-by-step explanation: From (-1,6) to (-7,-3), the x goes up 6, and the y goes down 9. This makes the fraction -6/9. This would reduce to -2/3, but the direction the slop is headed is upwards to the right, meaning it's a positive slope.

Answer:

k = ± \(\sqrt{\frac{2A-3t\p}{\pi } }\)

Step-by-step explanation:

2A = πk² + 3t ( subtract 3t from both sides )

2A - 3t = πk² ( isolate k² by dividing both sides by π )

\(\frac{2A-3t}{\pi }\) = k² ( take square root of both sides )

± \(\sqrt{\frac{2A-3t}{\pi } }\) = k

When the experimenter fails to reject the null hypothesis when the null hypothesis is really true, the option (c) type II error is made.

When conducting a hypothesis test, there are two possible errors that can occur: type I and type II errors. Type I error is the rejection of a true null hypothesis, while type II error is the failure to reject a false null hypothesis. In other words, a type II error occurs when the experimenter accepts the null hypothesis when it should have been rejected.

This can lead to a false conclusion that there is no significant difference or effect when there actually is. It is important to minimize both types of errors in hypothesis testing, but the type II error can be particularly dangerous as it can lead to missed opportunities for important discoveries.

Therefore, the correct option is (c) type II error.

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(A+B)′(C+D+E)′+(A+B)′ simplified to (A+B)′

AB+ABC+ABCD+ABCDE+ABCDEF simplified to AB

To simplify the expression (A+B)′(C+D+E)′+(A+B)′, we notice that both terms have the factor (A+B)′ in common. By factoring it out, we get (A+B)′[(C+D+E)′+1]. The term (C+D+E)′+1 can be simplified to 1, since any expression ORed with 1 evaluates to 1. Therefore, the expression reduces to (A+B)′.

The expression AB+ABC+ABCD+ABCDE+ABCDEF can be simplified by observing that each term contains the factor AB. By factoring out AB, we get AB(1+C+CD+CDE+CDEF). Similar to the previous step, the terms within the parentheses can be simplified to 1, resulting in AB(1), which is equivalent to AB.

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The overall sample for the survey consists of 50 freshmen, 40 sophomores, 35 juniors, and 30 seniors, totaling 155 students.

To create an overall sample for the survey, the administrators selected a certain number of students from each class level. They randomly sampled 50 freshmen, 40 sophomores, 35 juniors, and 30 seniors. By combining these individual samples from each class, the administrators obtained an overall sample size of 50 + 40 + 35 + 30 = 155 students. This overall sample represents a portion of the student population from each class level and allows for a representation of students from different academic years in the survey.

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Answer: 49 degrees

Step-by-step explanation:

Answer:

D

Step-by-step explanation:

Answer: I think B

Step-by-step explanation: Hope it helped! :)

Answer:

\(Y=\frac{c}{a}-\frac{b}{a}\)

Step-by-step explanation:

Answer:

y=c+b/a (The a is under c+b)

Step-by-step explanation:

Add the b over to c.

ay=c+b

Now divide both sides by a, which will remove the a from y.

y=c+b/a

Answer:

22

Step-by-step explanation:

cancel the 1 and add 18+4=22

Answer:

around 6.66 year old

Step-by-step explanation:

The odds of selecting a red 9 is 1/26.

Probability of an event E is represented by P(E)  can be defined as (the number of favorable outcomes) / (Total number of outcomes).

Given the total number of cards in a standard deck = 52

there can be  only two red9 as one 9 from heart and one red from diamond.

So the number of outcome for red 9 =2

the probability of odds of selecting red 9 is \(\frac{2}{52}\) which can be further simplified into \(\frac{1}{26}\).

Therefore , The odds of selecting a red 9 is 1/26.

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The simplified expression is (-187.584x + 287.6672) / 6.8, which is equivalent to option A: -2.84x - 1.66.

To simplify the expression 5.3x - 8.14 / 3.6x - 9.8, we can first simplify the division by finding a common denominator for the fractions.

The common denominator for 3.6x and 9.8 is 3.6x * 9.8 = 35.28x.

Next, we can rewrite the expression using the common denominator:
5.3x * (35.28x/35.28x) - 8.14 * (35.28x/35.28x) / 3.6x * (35.28x/35.28x) - 9.8 * (35.28x/35.28x)

Simplifying further, we get:
(5.3 * 35.28x^2 - 8.14 * 35.28x) / (3.6 * 35.28x - 9.8 * 35.28x)

Now, we can simplify the numerator:
(187.584x^2 - 287.6672x) / (-6.8x)

Factoring out an x from the numerator, we have:
x(187.584x - 287.6672) / (-6.8x)

Finally, we can cancel out the x terms:
(187.584x - 287.6672) / -6.8

Therefore, the simplified expression is (-187.584x + 287.6672) / 6.8, which is equivalent to option A: -2.84x - 1.66.

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dont know what im supposed to answer but here:

if u want to find out how much it will cost just use this simple expression

(x=each food/drink item)

25+3x

You can take the reciprocal of the opportunity cost of producing Product A in terms of Product B to determine the cost of producing Product B in terms of Product A,

To determine the cost of producing Product B in terms of Product A, you can take the reciprocal of the opportunity cost of producing Product A in terms of Product B.

If the opportunity cost of producing 1 unit of Product A is 2 units of Product B, then the cost of producing 1 unit of Product B would be 1/2 unit of Product A.

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Answer:

C

Step-by-step explanation:

The x - intercept is when the line intersects the x-axis, and of the choices, you can see that B and C intersect at -1, which means that A and D cannot be the answer.

The y-intercept is when the line intersects the y-axis, and of B and C only B intersects the y-intercept at -3, so that means C is the answer

The cubic meters of air does the balloon lose per minute is 100 m³/min . And rate of change derived from the given question is 100 cubic meters.

Let us proceed and start by  denoting  the rate of alteration of volume of air in the balloon as r.

Given from the question one of the balloons loses 300 cubic meters of air every period of 3 min.

the rate of alteration of volume of air in balloon is -300/3 = -100 m³/min

After an interval of 10 minutes, the balloon has 500 m³ of air.

Let us consider x then

x = Vo + r x t  

where,

Vo = initial volume of air in the balloon

t =  time in minutes.

y = Vo+ r x t

500 = Vo + (-100) x 10

500 = Vo - 1000

Vo = 1500

Therefore, the initial volume of air in balloon was 1500 m³.

Given the balloons loses -100 m³/min.

then, it loses 100 m³/min .

The cubic meters of air does the balloon lose per minute is 100 m³/min . And rate of change derived from the given question is 100 cubic meters.

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Answer:

Multiples of 15: 15,30,45,60,75,90... Multiples of 15 between 35 and 85 are 60,75.

Step-by-step explanation:

your answer is 35,85,45,60,75

Answer:

35 is 70,105,140,175

85 is 170,255,340,425

1) (a) The transformations that occur from the parent function are horizontal translation of 2 units to the left and vertical translation of 4 units to the down.

(b) (-2, -4)

(c) Graph is given below.

1) Given a function,

g(x) = (x + 2)² - 4

(a) Given a parent function p(x) = x².

We can write g(x) as,

g(x) = p(x + 2) - 4

So the transformation is horizontal translation of 2 units to the left and vertical translation of 4 units to the down.

(b) Vertex formula of a parabola is,

y = a (x - h)² + k, where (h, k) is the vertex.

Comparing the given function with vertex form,

Vertex of the parabola = (-2, -4)

(c) Graph of g(x) will be a parabola with vertex at (-2, -4).

It is given below.

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Answer:

758

Step-by-step explanation:

The largest number that can be made is 875 but it ends in 5 which makes it an odd number.

The only even number is 8 so we have to use it last.

7 is bigger than 5 so 7 goes first which means it's 758

Answer:

I think the answer may be 465

Step-by-step explanation:

105+115=220

150+95=245

245+220=465

To find the z-value that has an area under the Z-curve of 0.1292 to its left, the z-value that has an area under the Z-curve of 0.8508 to its left is 1.04.

If we know the area to the left of a certain z-value on the standard normal distribution, we can use the standard normal distribution table to determine the z-value corresponding to that area. Using the table, we look for the area closest to 0.1292, which is 0.1292, in the left-hand column.0.1292 lies between 0.12 and 0.13 in the left-hand column of the standard normal distribution table.

In the top row, we look for the number 0.00 since we're dealing with a standard normal distribution. We now follow the row and column that correspond to 0.12 and 0.00, and we find the value 1.10 in the body of the table. Since the area to the left of z is 0.1292, z must be -1.10 to satisfy this requirement. Therefore, the z-value that has an area under the Z-curve of 0.1292 to its left is -1.10.

To find the z-value that has an area under the Z-curve of 0.8508 to its left:If we know the area to the left of a certain z-value on the standard normal distribution, we can use the standard normal distribution table to determine the z-value corresponding to that area.Using the table, we look for the area closest to 0.8508, which is 0.8508, in the left-hand column. 0.8508 lies between 0.84 and 0.85 in the left-hand column of the standard normal distribution table.

In the top row, we look for the number 0.00 since we're dealing with a standard normal distribution. We now follow the row and column that correspond to 0.84 and 0.00, and we find the value 1.04 in the body of the table. Since the area to the left of z is 0.8508, z must be 1.04 to satisfy this requirement. Therefore, the z-value that has an area under the Z-curve of 0.8508 to its left is 1.04.

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Answer:

it is the frst tow numbrs 41

Step-by-step explanation:

Answer:

1 /5

Step-by-step explanation:

formulae -

possible outcomes / total chances

2/10

1/5

Answer:

Step-by-step explanation:

Answer:

EF = 10;   AD = 3 ;     BC = 17        

Step-by-step explanation:

The median (EF) of a trapezoid equal half the sum of the length of the two bases of the trapezoid (AD and BC)

EF = 1/2 (AD + BC)

x = 1/2( x - 7 + 2x - 3)

x = 1/2 (3x - 10)      

2x = 3x - 10                  Multiply all terms by 2     or   x = 3/2x - 5

-x = -10                                                                         x - 3/2x  = -5

x = 10                                                                             -1/2x = -5

                                                                                      x = 10

So EF = 10

     AD = x - 7               BC = 2x - 3

     AD = 10 - 7             BC = 2(10) - 3

     AD = 3                   BC = 20 - 3    

                                    BC = 17                                                    

Step-by-step explanation:

If a dilation) (or scaling) is given, it is assumed that its center and a factor are given, so we can construct an image of any point,

If these two parameters, the center and the factor, are not known, something must be given to determine them.

If these two parameters, the center and the factor, are not known, something must be given to determine them :)

Step-by-step explanation:

Given

g(x) = 4x + 1

(gog)(x) = g (4x + 1)

= 4 ( 4x + 1) + 1

= 16x + 4 + 1

= 16x + 5

Hope it will help :)