Gabe kept track of the trick-or-treaters who came to his door and found that 1/2 were dressed as ghosts and 2/5 were dressed as witches. What fraction of the trick-or-treaters were dressed as either ghosts or witches?

Answers

Answer 1

The fraction of trick-or-treaters dressed as either ghosts or witches is 9/10.

To find the fraction of trick-or-treaters dressed as either ghosts or witches, we need to add the fractions representing the proportion of ghosts and witches.

Given that 1/2 of the trick-or-treaters were dressed as ghosts and 2/5 were dressed as witches, we can add these fractions together:

1/2 + 2/5

To add these fractions, we need a common denominator. The least common multiple of 2 and 5 is 10.

Converting the fractions to have a common denominator of 10:

(1/2) * (5/5) + (2/5) * (2/2)

5/10 + 4/10

Now, we can add the fractions:

5/10 + 4/10 = 9/10

Therefore, the fraction of trick-or-treaters dressed as either ghosts or witches is 9/10.

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Related Questions

step by step explanation for expressions d and e Thank you loads!!!

Answers

Answer:

Step-by-step explanation:

D)

[tex]\frac{4\sqrt{b} }{\sqrt{3}-b }[/tex]                         > in order to get rid of root on bottom like this, you

                                  need to multiply top and bottom by conjugate

                                  √3 +b

[tex]=\frac{4\sqrt{b} }{\sqrt{3}-b }\frac{\sqrt{3}+b}{\sqrt{3}+b}[/tex]              > Distribute on top and FOIL bottom

[tex]=\frac{4\sqrt{3b}+4b\sqrt{b} }{3 -b^{2} }[/tex]               >This is simplified, you cannot combine anything else

E)

[tex]\frac{3\sqrt{a^{2} } } {\sqrt{3} } / 2a^{\frac{3}{2} }[/tex]                    >√a² = a

[tex]=\frac{3a } {\sqrt{3} } / 2a^{\frac{3}{2} }[/tex]                    >Division of fraction keep change flip

[tex]=\frac{3a } {\sqrt{3} } * \frac{1}{2a^{\frac{3}{2}} }[/tex]                  >Because 2a is not in parenthesis 3/2 exp.

                                     is only for a

[tex]=\frac{3a } {\sqrt{3} } * \frac{1}{2\sqrt{a^{3} } }[/tex]              > You can make 1 set of a² so 1 comes out but 1 stays

[tex]=\frac{3a } {\sqrt{3} } * \frac{1}{2a\sqrt{a } }[/tex]              >put like items under root

[tex]=\frac{3a } {2a\sqrt{3a} }[/tex]                     >multiply top and bottom by root

[tex]=\frac{3a } {2a\sqrt{3a} }*\frac{\sqrt{3a}}{\sqrt{3a}}[/tex]             >multiply

[tex]=\frac{3a\sqrt{3a} } {2a(3a)} }[/tex]                       >3a cancels

[tex]=\frac{\sqrt{3a} } {2a} }[/tex]                           >This is simplified

Underline the prepositional phrases


i) I was proven innocent by virtue of the law.


ii) Don’t leave without your coat

Answers

i) I was proven innocent by virtue of the law.

ii) Don’t leave without your coat.

In sentence (i), the prepositional phrase "by virtue of" introduces the reason or cause for being proven innocent. It indicates that the law is the basis or foundation for the proof.

In sentence (ii), the prepositional phrase "without your coat" indicates the absence or lack of something. It specifies that the action of leaving should not occur unless the person has their coat with them.

Prepositional phrases consist of a preposition (such as "by," "of," or "without") followed by a noun or pronoun object. They provide additional information about location, time, manner, or other relationships in a sentence. Recognizing and understanding prepositional phrases helps in comprehending the structure and meaning of sentences.

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Question 4


1


Justin regularly eats in the Cafeteria at work. On Monday


Justin bought 2 hamburgers and 1 carton of milk for $2. 85.


On Tuesday Justin purchased 3 hamburgers and 2 cartons of


milk for $4. 45. How much does a carton of milk cost?


a. $0. 35


b. $0. 50


c. $0. 75


d. $0. 85

Answers

The cost of a carton of milk is a) $0.35.

To find the cost of a carton of milk, we can set up a system of equations based on the given information.

Let's assume the cost of a hamburger is "h" and the cost of a carton of milk is "m".

From the information given, we can create the following equations:

Equation 1: 2h + 1m = 2.85 (from Monday's purchase)

Equation 2: 3h + 2m = 4.45 (from Tuesday's purchase)

We can solve this system of equations to find the value of "m", the cost of a carton of milk.

Multiplying Equation 1 by 2 and Equation 2 by 1, we can eliminate "h" and solve for "m":

4h + 2m = 5.70

3h + 2m = 4.45

Subtracting Equation 2 from Equation 1, we get:

(4h + 2m) - (3h + 2m) = 5.70 - 4.45

h = 1.25

Now, we can substitute the value of "h" back into Equation 1 or Equation 2 to find the value of "m":

2(1.25) + 1m = 2.85

2.50 + m = 2.85

m = 2.85 - 2.50

m = 0.35

Therefore, the cost of a carton of milk is $0.35.

The correct answer is option a) $0.35.

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Given circle B.If measure of arc AD = 118 degrees, find the measure of angle DBC.

Answers

The measure of angle DBC is half the measure of its intercepted arc AD. Therefore, if arc AD measures 118 degrees, angle DBC measures 59 degrees.

To find the measure of angle DBC, we need to use the properties of angles formed by intersecting chords and arcs in a circle.

In this case, we are given that the measure of arc AD is 118 degrees. By the Inscribed Angle Theorem, the measure of angle DBC is equal to half the measure of its intercepted arc, which is arc AD.

Therefore, the measure of angle DBC is 118 degrees divided by 2, which is 59 degrees.

Thus, the measure of angle DBC is 59 degrees.

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For the past `12` school days, Mai has recorded how long her bus rides to school take in minutes. The times she recorded are shown below. `9`, `12`, `6`, `9`, `10`, `7`, `6`, `12`, `9`, `8`, `10`, `10` Find the mean for Mai's data.

Answers

The mean for Mai's data is 8.9167.

To find the mean of the data given by Mai for the past 12 school days, we need to add all the values together and then divide by the total number of values.

Here is the solution: Given data are: 9, 12, 6, 9, 10, 7, 6, 12, 9, 8, 10, 10

To find: The mean for Mai's data

To calculate the mean, we will add up all the values and then divide by the total number of values.

Mean (average) = sum of values / total number of values

Sum of values = 9 + 12 + 6 + 9 + 10 + 7 + 6 + 12 + 9 + 8 + 10 + 10= 107

Total number of values = 12

Therefore, Mean (average) = sum of values / total number of values

= 107 / 12

= 8.9167 (rounded to four decimal places)

Hence, the mean for Mai's data is 8.9167.

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Kyle Lowry shoots a basketball towards the net, hoping to make a 3 pointer. The ball reaches its highest point of 12 m above the ground 0.5 s after it is released from his hands. The ball lands on the ground after 1.3 seconds. Determine an equation in vertex form that models the height of the basketball above the ground versus time. Include a sketch with your solution.

Answers

We are to determine an equation in vertex form that models the height of the basketball above the ground versus time. We can determine this using the formula:h(t) = -16t² + vt + h₀

We are given that the basketball reaches its highest point of 12 m above the ground 0.5 s after it is released from his hands. Thus, the initial height is:h₀ = 12 mWe are also given that the ball lands on the ground after 1.3 seconds. Thus, the time it took for the ball to reach the ground is:t = 1.3 sLet's find the initial vertical velocity using the information that the basketball reaches its highest point 0.5 seconds after it is released.

The vertical velocity of the basketball at its highest point is zero since it stops before coming down.So we know:

v + (-9.8)(0.5) = 0v = 4.9 m/s

Substituting the given information into the equation above, we obtain:

h(t) = -16t² + vt + h₀h(t) = -16t² + (4.9)t + 12

The vertex form of this equation can be determined by completing the square. To complete the square, we can add and subtract the square of half of the coefficient of t from the equation above

:h(t) = -16(t² - 0.30625t) + 12

To complete the square, we add and subtract

(0.30625/2)² = 0.02368164062:h(t) = -16(t² - 0.30625t + 0.02368164062 - 0.02368164062) + 12h(t) = -16(t - 0.153125)² + 12

The vertex of this equation is the point (0.153125, 12) and is the highest point of the basketball. The coefficient of t² is negative, which means that the graph of this equation is a downward-facing equation .

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The area of a rectangle is 384 square inches and length is 8 inches greater than width. What are the dimensions

Answers

The dimensions of the rectangle are 16 inches in width and 24 inches in length.

Let's assume the width of the rectangle is x inches. According to the problem, the length is 8 inches greater than the width, so the length can be represented as (x + 8) inches.

The formula for the area of a rectangle is length multiplied by width. In this case, the area is given as 384 square inches. So, we can set up the equation:

Length * Width = Area

(x + 8) * x = 384

Expanding the equation:

x^2 + 8x = 384

Rearranging the equation to solve for x:

x^2 + 8x - 384 = 0

We can solve this quadratic equation by factoring or using the quadratic formula. Factoring it, we find:

(x - 16)(x + 24) = 0

So, x = 16 or x = -24.

Since dimensions cannot be negative, we discard the negative solution. Therefore, the width of the rectangle is 16 inches.

Substituting this value back into the equation for the length:

Length = x + 8 = 16 + 8 = 24 inches

Hence, the dimensions of the rectangle are 16 inches in width and 24 inches in length, which gives an area of 384 square inches.

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A marker is randomly selected from a drawer that contains 20 green, 44 orange, and 30 blue markers. Which statement is true? P(blue)≈0. 41 P(green)≈0. 21 P(orange)≈0. 53.

Answers

none of the provided approximations for the probabilities are accurate.To determine which statement is true, we need to calculate the probabilities of selecting each color marker.

Total number of markers = 20 green + 44 orange + 30 blue = 94 markers.

P(blue) = Number of blue markers / Total number of markers = 30 / 94 ≈ 0.319.

P(green) = Number of green markers / Total number of markers = 20 / 94 ≈ 0.213.

P(orange) = Number of orange markers / Total number of markers = 44 / 94 ≈ 0.468.

Based on the calculations, none of the given statements are true. The actual probabilities are approximately:

P(blue) ≈ 0.319,
P(green) ≈ 0.213,
P(orange) ≈ 0.468.

Therefore, none of the provided approximations for the probabilities are accurate.

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Find the volume of a square pyramid with a perimeter of 56 inches and a slant height of 25 inches.


448 in


1568 in


4704 in


4900 in


WILL GIVE BRAINLIST PLEASE HELP!

Answers

The volume of the square pyramid is 1568 cubic inches. Given that the pyramid has a perimeter of 56 inches, we can determine the length of each side of the square base.

To find the volume of a square pyramid, we need to know the length of the base and the height of the pyramid.

Since a square has all sides equal in length, we divide the perimeter by 4 (the number of sides) to find the length of each side:

Length of each side = 56 inches / 4 = 14 inches

Now, we need to find the height of the pyramid. The slant height given is the distance from the apex of the pyramid to the midpoint of one of the sides. To find the height, we need to use the Pythagorean theorem.

The slant height represents the hypotenuse of a right triangle, with one leg being half the length of the base side and the other leg being the height. Let's call the half of the base length "a" and the height "h."

Using the Pythagorean theorem, we have:

a^2 + h^2 = slant height^2

Since the base side is half the length of the perimeter, we have:

a = 14 inches / 2 = 7 inches

Plugging in the values, we get:

7^2 + h^2 = 25^2

49 + h^2 = 625

h^2 = 625 - 49

h^2 = 576

h = √576

h = 24 inches

Now that we have the length of the base (14 inches) and the height (24 inches), we can calculate the volume of the pyramid using the formula:

Volume = (1/3) * base area * height

The base area of a square is given by side length squared:

Base area = (14 inches)^2 = 196 square inches

Plugging in the values, we have:

Volume = (1/3) * 196 square inches * 24 inches

Volume = (1/3) * 4704 cubic inches

Volume = 1568 cubic inches

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