A baseball team needs to purchase shirts for its players. Company A charges a flat fee of $125 plus $5 per shirt. Company B does not have a flat fee but charges $15 per shirt.

What is the minimum number of shirts that must be ordered for company A to be a better deal than company B?

Enter your answer in the box.

shirts WILL GIVE BRANLIEST NO LINKS OR I WILL REPORT U HURRY FASTTTTTTT

Answer:

\(y = -\frac{3}{2}x -1\)

Step-by-step explanation:

Given

Perpendicular to \(y = \frac{2}{3}x + 2\)

Pass through \((-2,2)\)

Required

Determine the line equation

First, we need to determine the slope of \(y = \frac{2}{3}x + 2\)

An equation is of the form:

\(y = mx + b\)

Where

\(m = slope\)

In this case:

\(m = \frac{2}{3}\)

Next, we determine the slope of the second line.

Since both lines are perpendicular, the second line has a slope of:

\(m_1 = \frac{-1}{m}\)

\(m_1 = \frac{-1}{2/3}\)

\(m_1 = -\frac{3}{2}\)

Since this line passes through (-2,2); The equation is calculated as thus:

\(y - y_1 = m_1(x - x_1)\)

Where

\((x_1,y_1) = (-2,2)\)

This gives:

\(y - 2 = -\frac{3}{2}(x - (-2))\)

\(y - 2 = -\frac{3}{2}(x +2)\)

\(y - 2 = -\frac{3}{2}x -3\)

Add 2 to both sides

\(y - 2+2 = -\frac{3}{2}x -3 + 2\)

\(y = -\frac{3}{2}x -1\)

To find the values of z that make the product with the complex number 5-6i a real number, we need to consider the imaginary part of the product.

The product of z and 5-6i can be written as:

z * (5 - 6i)

Expanding this expression, we get:

5z - 6zi

For the product to be a real number, the imaginary part (-6zi) must be equal to zero. This means that the coefficient of the imaginary unit i, which is -6z, must be zero.

Setting -6z = 0, we find:

z = 0

So, one possible nonzero value of z is 0.

However, since we are looking for nonzero values of z, we need to find another value that satisfies the condition.

Let's consider the equation for the imaginary part:

-6z = 0

Dividing both sides of the equation by -6, we have:

z = 0/(-6)

z = 0

Again, we find z = 0, which is not a nonzero value.

Therefore, there are no other nonzero values of z that make the product with the complex number 5-6i a real number. The only value that satisfies the condition is z = 0.

Given that,

Volume of hemisphere = 86784 cm³

Since we know ,

A hemisphere has one flat circular base and one curved surface. A hemisphere, like a sphere, has no edges or vertices. The diameter of a hemisphere is defined as a line segment connecting two opposed locations on the perimeter of the circular base of a hemisphere and passing through its centre.

Then volume of hemisphere = (2/3)πr³

                                    86784 = (2/3)πr³

                                41457.32 = r³

Take cube root both sides we get

radius = 34.60

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Answer:

x = 127 i promise, i forgot the name of this theorem but there is a theorem that proves x = 127

Hope this helps!

Answer: Depends on which side x is...

Step-by-step explanation:

This is my strategy for finding the values using ratios

Add the ratio together: 9 + 7 + 3 = 19

Divide the perimeter by the sum of the ratio: 266/19 = 14

Now we know what a unit of one is on the ratio: 14

Multiply this unit by the ratio amount

Side with ratio 9: 9 × 14 = 126 inches

Side with ratio 7: 7 × 14 = 98 inches

Side with ratio 3: 3 × 14 = 42 inches

Hope this helps?

The given sequence is an arithmetic sequence with a common difference of 7, the sum of the first 200 terms of the arithmetic sequence is 140,300.

1. To find the 200th term, we can use the formula for the nth term of an arithmetic sequence. Additionally, to find the sum of the first 200 terms, we can use the formula for the sum of an arithmetic series.

2. The given arithmetic sequence has a common difference of 7, meaning that each term is obtained by adding 7 to the previous term. We can find the 200th term, denoted as a₂₀₀, using the formula for the nth term of an arithmetic sequence:

aₙ = a₁ + (n - 1)d,

where a₁ is the first term, n is the term number, and d is the common difference. In this case, a₁ = 5 and d = 7. Plugging these values into the formula:

a₂₀₀ = 5 + (200 - 1) * 7

      = 5 + 199 * 7

      = 5 + 1393

      = 1398

3. Therefore, the 200th term of the given arithmetic sequence is 1398.

4. To find the sum of the first 200 terms of the sequence, we can use the formula for the sum of an arithmetic series:

Sₙ = (n/2)(a₁ + aₙ)

where Sₙ is the sum of the first n terms. Plugging in the values, we have:

S₂₀₀ = (200/2)(5 + 1398)

        = 100 * 1403

        = 140,300

Hence, the sum of the first 200 terms of the arithmetic sequence is 140,300.

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Answer:

This doesn't make any sense. Don't know what you're looking for but here is the formula if needed: A= 1/2h (b^1+b^2)

The area of the region is  rectangles

The given curves are y = x2 and y = 2 − x2. They intersect at x = 1, y = 1. See the graph below. The shaded region enclosed by the curves is the region whose area we wish to find.To find the area of the shaded region,

The left part of the region is the part bounded by the x-axis, the curve y = x2, and the line x = 1. This region is shown below. To find the area of this region, we integrate with respect to y from y = 0 to y = 1. Along the curve y = x2, the values of x are ± y1/2. So we have to integrate from x = −y1/2 to x = 1.

Thus the area of the right part of the region isThus the total area of the shaded region is Approximating rectangle The area of each approximating rectangle is given by height times width. Since we are dividing the region into two parts we

A typical rectangle is shown below. The value of x corresponding to the lower end of the rectangle is x = −y1/2 and the value of x corresponding to the upper end of the rectangle is x = 1. So the height of the rectangle is x2 and the width is Δy = 1/n. Therefore, the area of the rectangle isSince the rectangle is located below the curve, this approximation underestimates the true area of the region.

 Therefore, the area of the rectangle is Since the rectangle is located above the curve, this approximation overestimates the true area of the region. By computing the sum of the areas of all the approximating rectangles and taking the limit as n approaches infinity, we can find the exact area of the region.

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Answer:

z = 56°

Step-by-step explanation:

y° is equal to 124°

So multiply 124° by 2

248°

Now subtract 248° from 360°

That would be 112°

Divide 112° by 2

Your answer is 56°

z = 56°

Hope this helped :)

Answer:

54 : 1634

Step-by-step explanation:

Based on the information shown through the bar graph, a misrepresentation of the data is that: B. the categories along the horizontal axis are missing one of the days.

A bar graph can be defined as a type of chart that is used for the graphical represent of data (information), especially through rectangular bars or vertical columns.

Based on the information shown through the bar graph in the image attached below, we can logically deduce that a misrepresentation of the data is that the categories along the horizontal axis are missing one of the days (Friday).

In conclusion, this bar graph misrepresented the data because Friday is missing from the categories along the horizontal axis.

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Answer:

Rearrange the equation by subtracting what is to the right of the equal sign from both sides of the equation : w^2-36-(-64)=0 Step by step solution : Step 1 : Polynomial Roots Calculator : 1.1 Find roots (zeroes) of : F(w) = w 2 +28 so the answer could be 2.176 or 30.

Answer: second choice

Explanation:

all the answers are prime factorized, meaning that everything under the sign should multiply up to 180. the second answer, 2*2*3*3*5=180 works

Answer:

-2 = p

Step-by-step explanation:

-24-8p=4p

Add 8p to each side

-24-8p+8p=4p+8p

-24 = 12p

Divide each side by 12

-24/12 = 12p/12

-2 = p

Answer:

A

Step-by-step explanation:

He didn't put a arc on both sides of the line.

Answer:

10 toys per hour

Step-by-step explanation:

Given that she starts working at  8AM and stops at 12PM everyday, that means she works

= 12 - 8

= 4 hours daily

If the store needs 120 toys and requires Mrs. Green to make them in three days, the total time available for her to make the number of toys required

= 4 * 3

= 12 hours

Hence  her average rate of toys made per hour

= 120/12

= 10 toys per hour

Answer:

8 feet

Step-by-step explanation:

6 is to 'x' as 1.5 is to 2 or:

6/x = 1.5/2

cross-multiply:

1.5x = 12

x = 12/1.5

x = 8

Answer:

x=10 and y=4

Im not sure if this is correct but I looked it up and it said it was right

Answer:

(if you're looking for intercepts then: x = 10, y = -4)

Step-by-step explanation:

\(\sf{2x - 5y = 20\)

\(\sf{Finding~x:\)

\(2x - 5y = 20\)

     \(+ 5y = + 5y\)

↪ 2x = 5y + 20

\(\frac{2x}{2} = \frac{5y}{2} + \frac{20}{2}\)

\(\sf{Finding~y:}\)

\(2x - 5y = 20\)

\(-2x~ = ~~~~-2x\)

↪ -5y = -2x + 20

\(\frac{-5y}{-5} = \frac{-2x}{-5} + \frac{20}{-5}\)

--------------------

Hope this helps!

Answer:

-7.6

Step-by-step explanation:

At 2:20 pm they finish the paint of wall.

Given, Al took 6 hours to paint a wall.

Bob took 4 hours and Chuck took 3 hours for same.

Let the work of painting wall is = LCM(6,4,3) = 12 Units

So in 1 hour Al works = 12/6 = 2 units

In 1 hour Bob works = 12/4 = 3 units

In 1 hour Chuck works = 12/3 = 4 units

In 1 hour, Al and Bob together do = 2+3 = 5 units

In 1 hour, all three together do = 2+3+4 = 9 units

Now from noon i.e. 12 to 1.00 pm Al works alone.

So 2 units of work is done.

From 1 pm to 1.30 pm, Al and Bob work together.

In 30 minutes i.e. ½ hour Al and Bob did = (1/2)*5 = 5/2 units

From 1.30 pm they all three work together.

Now the remaining work is = 12-(2+5/2) = 12-9/2 = 15/2 units

So they complete rest in = (15/2)/9 = 5/6 hours = 50 minutes

Hence the time of finishing the work = 1.30 + 50 minutes = 2.20 pm.

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The solutions to matrix multiplication problems using either row or column method are: First row of AB: [45, 42, 39], Third row of AB: [54, 50, 46], Second column of AB: [3, 39, -11], First column of BA: [0, 39, -6], Third row of AA: [72, 42, 72], Third column of AA: [71, 35, 51]

a) To find the first row of AB, we must use the row method. Multiplying the first row of matrix A by matrix B, we get [3(-2) + 7(0) + 6(4) + 5(9), 3(-2) + 7(1) + 6(7) + 5(5), 3(-2) + 7(3) + 6(5) + 5(0)] = [45, 42, 39]

b) To find the third row of AB, we must use the row method. Multiplying the third row of matrix A by matrix B, we get [6(-2) + 4(0) + 6(4) + 4(9), 6(-2) + 4(1) + 6(7) + 4(5), 6(-2) + 4(3) + 6(5) + 4(0)] = [54, 50, 46]

c) To find the second column of AB, we must use the column method. Multiplying the second column of matrix A by matrix B, we get [-2(0) + 4(1) + 5(3), -2(4) + 4(7) + 5(5), -2(9) + 4(5) + 5(0)] = [3, 39, -11]

d) To find the first column of BA, we must use the column method. Multiplying the first column of matrix B by matrix A, we get [0(3) + 1(-2) + 3(6) + 9(6), 0(-2) + 1(7) + 3(5) + 9(4), 0(7) + 1(-2) + 3(4) + 9(6)] = [0, 39, -6]

e) To find the third row of AA, we must use the row method. Multiplying the third row of matrix A by matrix A, we get [6(3) + 4(-2) + 6(7) + 4(6), 6(-2) + 4(7) + 6(5) + 4(4), 6(7) + 4(-2) + 6(4) + 4(6)] = [72, 42, 72]

f) To find the third column of AA, we must use the column method. Multiplying the third column of matrix A by matrix A, we get [7(3) + 7(-2) + 5(7) + 5(6), 7(-2) + 7(7) + 5(5) + 5(4), 7(7) + 7(-2) + 5(4) + 5(6)] = [71, 35, 51]

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Answer:1 hour 15 Minutes

Step-by-step explanation:The glider begins its flight mile above the ground.

Distance above the ground after 45 minutes =

Change in height of the glider

Next, we determine how long the entire descent last.

Expressing the distance moved as a ratio of time taken

Therefore: Total Time taken =45+30=75 Minutes

=1 hour 15 Minutes

Answer:

5^2=25

6^=36

7^2=49

Answer:

7:00 = 6:60

Step-by-step explanation:

6:60 - 3:30 = 3 hours and 30 minutes

When constructing a confidence interval for a population mean from a sample of size 28, the number of degrees of freedom (df) for the critical t-value is 27.

To construct a confidence interval for a population mean using a sample size of 28, we need to determine the number of degrees of freedom (df) for the critical t-value.

The number of degrees of freedom is equal to the sample size minus 1. In this case, the sample size is 28, so the number of degrees of freedom would be 28 - 1 = 27.

To find the critical t-value, we need to specify the confidence level. Let's assume a 95% confidence level, which corresponds to a significance level of 0.05.

Using a t-table or statistical software, we can find the critical t-value associated with a sample size of 28 and a significance level of 0.05, with 27 degrees of freedom.

Once we have the critical t-value, we can then construct the confidence interval for the population mean.

In conclusion, when constructing a confidence interval for a population mean from a sample of size 28, the number of degrees of freedom (df) for the critical t-value is 27.

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Step-by-step explanation:

consumers?

Producers undergo the photosynthesis/chemosynthesis and cellular respiration. On the other hand, consumers undergo cellular respiration only. Therefore, cellular respiration occurs in both producers and consumers, whereas photosynthesis/chemosynthesis only happen in producers.

Answer:

Step-by-step explanation:

The volume of a solid obtained by rotating a two-dimensional region about an axis can be found using the method of cylindrical shells.

The region in question is bounded by the parabolic curve y = x^2, the vertical line x = 5, and the x-axis. We can find the volume of the solid obtained by rotating this region about the x-axis by adding up the volumes of an infinite number of infinitely thin cylindrical shells with radius equal to the distance from the axis to the boundary of the region at each y-value.

The formula for the volume of a cylindrical shell is given by V = 2 * pi * y * dV, where y is the distance from the x-axis to the boundary of the region at each y-value, and dV is the incremental volume at that y-value.

To find the volume, we need to find the incremental volume dV, and integrate the cylindrical shell formula over the region bounded by y = x^2 and x = 5. The incremental volume is given by dV = pi * (R^2 - r^2)dy, where R is the outer radius, r is the inner radius, and dy is the incremental change in y.

In this case, the outer radius R is equal to the value of x = 5 when y = x^2, and the inner radius is equal to zero. Thus, the incremental volume is given by: dV = pi * (5^2 - 0^2)dy = 25 * pi * dy.

The bounds of the integration are from 0 to 5^2 = 25. Integrating the cylindrical shell formula over this range, we find that the volume of the solid obtained by rotating the region bounded by y = x^2, x = 5, and y = 0 about the x-axis is:

V = 2 * pi * integral from 0 to 25 of (y * 25 * pi)dy = 2 * pi * (25^2 * 25 / 2) = 15625 * pi cubic units.

So, the volume of the solid is approximately 49,093 cubic units.