at the local pizza Parlor Game tickets can be trader for small toys. The rate is 10 tickets for 4 a small toys. If Meg 155 tickets playing basketball, for how many small twist can she treat her tickets?

Answer:

Angle 1- 36

Angle 2- 90

Angle 3- 54

Angle 4- 36
Angle 5- 90

Angle 6- 54

Angle 7- 128

Angle 8- 54

Angle 9- 128

Angle 10- 54

Angle 11- 36

Angle 12- 144

Angle 13- 36
Angle 14- 144

Answer:

no

Step-by-step explanation:

Here we will show you two different methods you can use to determine if 4 is a factor of 93.

The first method entails simply listing all factors of 93 and then seeing if 4 is one of them. The factors of 93 are 1, 3, 31, and 93. Looking at the list, you see that 4 is not on the list, and the answer to "Is 4 a factor of 93?" is therefore no.

For the second and perhaps easier method, we divide 93 by 4 to see if the quotient is a whole number or fractional number. If the quotient is a whole number, then 4 is a factor of 93. If the quotient is a fractional number, then 4 is not a factor of 93.

93 divided by 4 is 23.25 which is a fractional number. Thus, once again, the answer to "Is 4 a factor of 93?" is no.

Answer:

No its not.

This is because the only factors are 1, 3, 31 and 93

Step-by-step explanation:

I worked it out by finding out the product of two numbers of 93

( Eg: 1 x 93, 3 x 31)

Do this until it starts to switch over each other (This means they are all the products!)

Eg:

3 x 31

31 x 3

Write down all of them again and see what they are

1 x 93

3 x 31

31 x 3

93 x 1

Done!

The approximate mass of the sun in exponential form is 7.342 × 10²⁹ kg.

The mass of the sun is about ten million times greater than the mass of the moon. What is the approximate mass of the sun? Write in exponential form. The mass of the moon is 7.342 × 10²² kg (kilograms), and the mass of the sun is approximately 10 million times greater.

Therefore, the mass of the sun is approximately 10 million times the mass of the moon. Mass of the sun in exponential form can be expressed as: M = 10,000,000 × 7.342 × 10²² kg= 7.342 × 10²² × 10⁷ kg= 7.342 × 10²⁹ kg

Therefore, the approximate mass of the sun in exponential form is 7.342 × 10²⁹ kg.

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To determine if a vector field F = (P, Q, R) is conservative, we need to check if its components have continuous partial derivatives and satisfy the condition ∇ × F = 0, where ∇ is the gradient operator.

Let's analyze the vector field,

\(F(x, y, z) = 3y^2z^2i + 16xyzj + 24xy^2z^2k:\)

Checking the partial derivatives:

∂P/∂y = \(6yz^2\), ∂Q/∂x = 16yz, ∂Q/∂y = 16xz, ∂R/∂y = \(48xyz^2\), ∂R/∂z = \(48xy^2z\)

The partial derivatives exist and are continuous for all components.

Calculating the curl (∇ × F):

∇ × F = (∂R/∂y - ∂Q/∂z)i - (∂R/∂x - ∂P/∂z)j + (∂Q/∂x - ∂P/∂y)k

\(= (48xyz^2 - 0)i - (0 - 16xz)j + (16yz - 6yz^2)k\\= 48xyz^2i + 16xzj + (16yz - 6yz^2)k\)

The curl is not zero, as it contains nonzero terms.

Therefore, ∇ × F ≠ 0.

Since the curl of F is not zero, F is not a conservative vector field.

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The length of the microorganism that measure 5μm is equivalent to 0.005 mm

It is the transformation of a value expressed in one unit of measurement into an equivalent value expressed in another unit of measurement of the same nature.

To solve this problem the we have to convert the units with the given information.

1mm is equal to 1000 μm

5μm * (1 mm/1000μm) = (5*1) / 1000 = 5/1000 = 0.005 mm = 5x10^-3 mm

The length of the microorganism that measure 5μm is equivalent to 0.005 mm

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We label sides as: the shorter leg is 30-degree angle, the longer leg is 60-degree angle and the hypotenuse is 90 degrees.

Any triangle with a 90-degree angle is considered a right triangle. A unique variety of right triangle with a 30-degree angle and a 60-degree angle in addition to the right angle is known as a 30-60-90 triangle.

Triangle Properties 30-60-90

A triangle with sides of 30-60-90 can be recognized by how they relate to the angles.

The shorter leg is the one that faces the 30-degree angle.

The longer leg is the one that faces the 60-degree angle.

The hypotenuse is the side that faces the right angle of 90 degrees.

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Answer:

1745 centimeters.

Step-by-step explanation:

The first thing is to pass the kilometers to centimeters, we know 1 km equals 100000 cm, therefore:

1745 km * 100000 cm / 1 = 174500000 cm

Now, when applying the scale, we have that it is 1: 100000, so we apply the scale:

174500000 * 1/100000 = 1745

That is to say that on the map those 1745 kilometers represent 1745 centimeters.

Answer:

4:1

Step-by-step explanation:

We know 1/5 of the marbles are red.

There are 10 marbles.

1/5 is also 2/10, so:

2 of the 10 marbles are red.

To find the blue marbles, lets subtract the red marbles from the total marbles:

10-2=8

So 8 of the marbles are blue.

This is a ratio of 8 blue to 2 red marbles.

Or

4 blue to 1 red marbles.

This can be shown as:

4 : 1

Hope this helps!

To rewrite the expression 1 - cos^2(theta) without using absolute values for the given values of theta (2.5 < theta < 3), we can utilize the trigonometric identity for cosine squared:

cos^2(theta) = 1 - sin^2(theta)

Now, let's substitute this identity into the expression:

1 - cos^2(theta) = 1 - (1 - sin^2(theta))

= 1 - 1 + sin^2(theta)

= sin^2(theta)

Therefore, for the given range of theta (2.5 < theta < 3), the expression 1 - cos^2(theta) is equivalent to sin^2(theta).

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We can expect the longest 20% of these scorpions to be above a length of approximately 2.0272 inches.

To find the value above which we could expect the longest 20% of these scorpions, we need to use the z-score formula. First, we need to find the z-score that corresponds to the 80th percentile, which is the complement of the top 20%. Using a standard normal distribution table or calculator, we find that the z-score corresponding to the 80th percentile is 0.84.

Next, we use the formula z = (x - mu) / sigma, where z is the z-score, x is the value we are trying to find, mu is the mean, and sigma is the standard deviation. We plug in the given values and solve for x:

0.84 = (x - 1.96) / 0.08

0.0672 = x - 1.96

x = 2.0272

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Answer:

b - 5 = c

Step-by-step explanation:

if you take the number of cookies before the visit (B) and then you eat 5, that would be (B - 5). after you eat the cookies, C is the amount left. so it’s a subtraction problem without 2 numbers. so the equation would be

b - 5 = c

or

before - 5 = after

The flower is about 10.3 meters away from the base of the tree, rounded to the nearest tenth of a meter. The hummingbird has to fly this distance to get to the flower.

To figure out how far the flower is from the base of the tree, we need to use the Pythagorean theorem. It can be applied when there is a right triangle, which is a triangle with one angle of 90 degrees.Here, the hummingbird's nest is at the top of the tree, and the flower is on the ground. The vertical distance from the nest to the ground is 5 meters. The horizontal distance from the tree trunk to the flower is the distance we want to find.

We'll need to calculate the length of the hypotenuse (the slanted line) of the right triangle in order to determine the distance from the tree to the flower. The hypotenuse's length is found by squaring each of the other sides, adding the results together, and then taking the square root:

hypotenuse=√5^2+9^2

=√25+81 = √106

≈10.3 m

So the flower is about 10.3 meters away from the base of the tree, rounded to the nearest tenth of a meter. The hummingbird has to fly this distance to get to the flower.

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The volume of the recycling bin is given as 576 cubic feet. We know that the bin is a rectangular prism with a base of 12 feet by 6 feet. So, we can use the formula for the volume of a rectangular prism to find the height:

Volume of rectangular prism = base area x height

In this case, the base area is 12 feet x 6 feet = 72 square feet. So, we have:

576 cubic feet = 72 square feet x height

Dividing both sides by 72 square feet, we get:

height = 576 cubic feet / 72 square feet

Simplifying this expression, we get:

height = 8 feet

Therefore, the height of the bin is 8 feet.

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Step-by-step explanation:

A= πr^2

A = 8^2×π=64π= 201.06 ft^2

Answer:

Step-by-step explanation: okay each hour she makes 120 cookies right then 2 hours would be 240 and three hours would be 360 and 4 would be 480 and 5 would be 600 hundred

The probability that a randomly selected traveler who checks work email also uses a cell phone to stay connected is approximately 0.71 or 71%.

The probability that a randomly selected traveler who checks work email also uses a cell phone to stay connected can be determined by analyzing the given information.

To find the probability, we need to consider two factors:

the number of travelers who check work email and the number of travelers who use a cell phone to stay connected. Let's assume there are 100 travelers in total.

1. Determine the number of travelers who check work email. Let's say that 70 out of the 100 travelers check work email regularly.

2. Determine the number of travelers who use a cell phone to stay connected. Let's assume that 80 out of the 100 travelers use a cell phone.

3. Find the number of travelers who both check work email and use a cell phone. Let's assume that 50 out of the 100 travelers do both.

4. Calculate the probability by dividing the number of travelers who both check work email and use a cell phone by the total number of travelers who check work email.

Probability = (number of travelers who both check work email and use a cell phone) / (number of travelers who check work email)
Probability = 50/70
Probability = 5/7 or approximately 0.71

Therefore, the probability that a randomly selected traveler who checks work email also uses a cell phone to stay connected is approximately 0.71 or 71%.

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Answer:

-300 pts

Step-by-step explanation:

600 - 900 = -300

She had -300 points at that point.

Hope this helps!

The three-period weighted moving average for july is 145.4.

A weighted moving average technique is one of several methods for forecasting a given month's value or attribute. Other techniques for forecasting from historical data include the evenly weighted moving average method, a regression analysis method, and so on.

Now, according to the question;

The weighted moving average strategy forecast for month of July is given by:

= (Weight for May * Sales for May) + (Weight for April * Sales for April) + (Weight for June * Sales for June)

= (0.5 * 148) + (0.3 * 142) + (0.2* 144)

= 145.4

Therefore, the three-period weighted moving average for july is 145.4.

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The complete question is -

13. Given the following historical data and weights of .5, .3, and .2, what is the three-period weighted moving average forecast for period 5?

Period Value

1 - 138 (march)

2 - 142 (april)

3 - 148 (may)

4 - 144 (june)

Answer:

I'm not really sure but I think it's 2

Step-by-step explanation:

So here's what I did;

x³+3x-9=x - 1 +2x

x³+3x - x -2x = 9 - 1

x³= 8

x = ³√8

x = 2

I hope this helps

a. The equilibrium interest rate,  is determined by the risk-free interest rate, the probability of repayment, and the cost of default.

b. The probability of the government repaying its loan can be calculated using the loan repayment threshold and the distribution of the output.

c. If the interest rate, r, is equal to or greater than the equilibrium interest rate, the borrowing country would default.

a. To find the equilibrium interest rate,  we need to consider the risk-free interest rate, the probability of repayment, and the cost of default. The equilibrium interest rate is given by the formula: r = r + (c/p), where r is the risk-free interest rate, c is the cost of default, and p is the probability of repayment.

b. The probability that the government will repay its loan can be calculated by determining the percentage of the output distribution that exceeds the loan repayment threshold. Since 0.5 of the output is required to repay the loan, we need to calculate the probability that the output exceeds L/0.5.

c. If the interest rate, r, is equal to or greater than the equilibrium interest rate, the borrowing country would default. This can be proven by comparing the repayment threshold (L/0.5) with the loan repayment amount (L + Lr). If the repayment threshold is greater than the loan repayment amount, the borrowing country would default.

Calculations and further details would be required to provide specific numerical answers for each part of the question.

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The options in this question are missing; here is the complete question:

Which of the following best describes the term constructions in geometry?

A. Combining two or more figures together to create a new figure or shape.

B. A way to draw precise figures using a compass and a straightedge.

C. Creating a figure or shape by hand.

D. Places where things are being built that often slow down traffic.

The answer to this question is B. A way to draw precise figures using a compass and a straightedge.

Explanation:

Geometry is a sub-field of mathematics that studies figures, lines, angles, and related features. In this, the term "construction" describes the creation of figures by using a straight edge such as a ruler, a compass (object to draw circles or arcs and measure distances), and a pen, pencil, or similar instrument to draw. For example to draw or construct a circle a compass is mainly used while the construction of a hexagon requires a straight edge and compass. According to these ideas, the correct answer is B.

Answer:

Subracting = 1/15 .  Adding = 11/15

Step-by-step explanation:

Subtracting

2/5 - 1/3

The denominators must be the same, so convert both to 15

Multiply the denominator up to 15, along with using the same multiplier for the numerator

6/15 - 5/15 = 1/15

Adding

2/5 - 1/3

6/15 + 5/15 = 11/15

Answer:

$1.66 per foot

Step-by-step explanation:

3 yards=9 ft

14.94/9=$1.66 per foot

Answer:

minimum for given function C=10,000x + 20,000y is 67,380.

Step-by-step explanation:

Answer:

94 ft

Step-by-step explanation:

Answer:

I don't really know how to do that or I just don't remember

Answer:

Convenience sample

Step-by-step explanation:

Getting paid to respond

Answer:

The domain of  (f o g)(x) is {x | x \(\neq\) -2}

Step-by-step explanation:

The denominator cannot equal zero. Therefore, any number that makes the denominator equal zero is excluded from the domain of (f o g)(x)

answer: [-5, 4) U (4, ∞)

(f o g) (x) means

put g(x) where x is in f(x)

1/(square root x+5)-3

1/√(x+5)-3

another way to write it is

(-3 - sqrt(5 + x))/(4 - x)

cant have 0 at the bottom

√(x+5)-3 = 0

√(x+5) = 3

x+5=9

x=4

so x cannot = 4

domain of the function will be expressed as [-5, 3) U (3, ∞)

Using and it can be concluded that the domain of is all real numbers except 0.

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