Martin has a spinner that is divided into four sections labeled A, B, C, and D. He spins the spinner twice. PLEASE ANSWER BOTH RIGHT HELP EASY THANK UU
Question 1
Part A
Drag the letter pairs into the boxes to correctly complete the table and show the sample space of Martin's experiment.


Question 2
Part B

If Martin repeats this experiment 400 times, how many times should he expect to spin C and then A?

Enter the correct answer in the box.

The first equation is incorrect.

The second equation is correct.

The third equation is correct.

Let's go through each equation and determine whether it is correct or incorrect:

(b²+7b-9)+(4b-6b²) = -8b² + 14b-9

To determine if this equation is correct, we need to simplify both sides and check if they are equal.

On the left side:

(b²+7b-9)+(4b-6b²) = b² - 6b² + 7b + 4b - 9 = -5b² + 11b - 9

On the right side:

-8b² + 14b - 9

Comparing both sides, we can see that -5b² + 11b - 9 is not equal to -8b² + 14b - 9. Therefore, the equation is incorrect.

(4a+6)-(3a²-9a+1)=-3a²+ 13a +5

Again, we need to simplify both sides of the equation and check if they are equal.

On the left side:

(4a+6)-(3a²-9a+1) = 4a + 6 - 3a² + 9a - 1 = -3a² + 13a + 5

On the right side:

-3a² + 13a + 5

Comparing both sides, we can see that -3a² + 13a + 5 is equal to -3a² + 13a + 5. Therefore, the equation is correct.

(12c-8c²)+(5c²- 10c) = -3c²+2c

Again, let's simplify both sides and compare them.

On the left side:

(12c-8c²)+(5c²- 10c) = 12c - 8c² + 5c² - 10c = -3c² + 2c

On the right side:

-3c² + 2c

Comparing both sides, we can see that -3c² + 2c is equal to -3c² + 2c. Therefore, the equation is correct.

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The statements that will be true about parallelogram ABCD are: A, B, D, and E.

Properties of a Parallelogram -

Diagonals of a parallelogram bisect each other into congruent segments.

Opposite angles and sides of a parallelogram are always congruent.

Alternate interior angles are always congruent in measure.

Thus, the following would be true of parallelogram ABCD:

AP ≅ CP (congruent segment's of a bisected diagonal)

BC ≅ AD (congruent opposite sides)

∠CAD ≅ ∠ACB (congruent angles)

∠BPC ≅ ∠APD (congruent angles)

Therefore, the statements that will be true about parallelogram ABCD are: A, B, D, and E.

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Explanation:

Use the difference of squares rule

a^2 - b^2 = (a+b)(a-b)

(5d)^2 - 8^2 = (5d+8)(5d-8)

25d^2 - 64 = (5d+8)(5d-8)

Answer:

a) It's growing by 1 Hexagon in each term

b) (Self Explanatory, but if you still font know, just add 1 hexagon on the bottom tail)

c) 1-4

2-5

3-6

4-7

5-8

d) 1 hexagon is added each time

e) Common Difference = a1 - a

= 5 - 4

= 1

f) Consider the equation n + 3

where n is the number of terms.

In this case, n = 12

= 12 + 3

= 15 Hexagons

g) f(n) = 4 + 1(n-1)

f(1) = 4 + 1 ( 1 - 1)

f(1) = 4 + 1 (0)

f(1) = 4 + 0

f(1) = 4

h) (Forgive me, I actually don't know the answer for this one :'( )

Answer: 46.0 ft

Step-by-step explanation:

\(\sin 24^{\circ}=\frac{x}{105}\\\\x=105\sin 24^{\circ}\)

So, the distance above the ground is \(105\sin 24^{\circ}+3.25 \approx \boxed{46.0 \text{ ft}}\)

Step-by-step explanation:

Marcel will take 35 days, xion will take 44 days (43.75), Francesca will take 32 days, and amber will take 44 days (43.75)

Answer:

17.03

Step-by-step explanation:

basically you're dividing the ammount of beads it takes to fill a necklace (91) and the ammount of beads Kambo has all together (1,550)

1,550 / 91 = 17.03

There is approximately an 89.44% probability that a box of cereal is underfilled by 5 g or more.

To find the probability that a box of cereal is underfilled by 5 g or more, we need to calculate the probability of obtaining a weight measurement below 345 g.

First, we can standardize the problem by using the z-score formula:

z = (x - μ) / σ

Where:

x = the weight value we want to find the probability for (345 g in this case)

μ = the mean weight (350 g)

σ = the standard deviation (4 g)

Substituting the values into the formula:

z = (345 - 350) / 4 = -1.25

Next, we can find the probability associated with this z-score using a standard normal distribution table or a statistical calculator.

The probability of obtaining a z-score less than -1.25 is approximately 0.1056.

However, we are interested in the probability of underfilling by 5 g or more, which means we need to find the complement of this probability.

The probability of underfilling by 5 g or more is 1 - 0.1056 = 0.8944, or approximately 89.44%.

Therefore, there is approximately an 89.44% probability that a box of cereal is underfilled by 5 g or more.

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Answer: C is the correct answer!I don't feel like explaining. sorry.Please let me know if I am wrong.

Answer:

27 yards squared.

Step-by-step explanation:

Perimeter of the left rectangle: 24

Perimeter of the right rectangle: 24

3x2=6

24-6=18

18/2=9

So the vertical length (width) of the orange rectangle is 9 yards.

Thus, the a rea is 9x3,  which is 27 yards squared

Answer:

27

Step-by-step explanation:

8+4+8+4=24

3+3=6

24-6=18

18/2=9

9*3= 27

plz mark me brainliest!

Answer:

Step-by-step explanation:

The equation is:

Simplify:

Solve for x if required:

Answer:

s=5c+20

Step-by-step explanation:

hope this helps

The probability of observing no positive reading if all suspects are telling the truth is d. 0.59. Probability theory is a branch of mathematics that is used to model and analyze random events.

Probability can be used to predict the likelihood of different outcomes in a wide range of situations, from games of chance to scientific experiments to everyday events. Probability is a measure of the likelihood of an event occurring. It is expressed as a number between 0 and 1, with 0 indicating that an event is impossible and 1 indicating that an event is certain.

To solve this problem, we need to calculate the probability of observing no positive readings given that all suspects are telling the truth, which is equal to the probability that all 5 suspects receive a negative reading on the lie detector test. Since the lie detector will show a positive reading 10% of the time when a person is telling the truth, the probability that a suspect will receive a negative reading when telling the truth is 1 - 10% = 90%. Therefore, the probability that all 5 suspects will receive a negative reading when telling the truth is:

(90%)^5 = (0.9)^5 = 0.59049.

The correct answer is therefore (d) 0.59.

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Answer:

0.9659

Step-by-step explanation:

sin 7π/12 = sin 105° = 0.9659

Answer:

The correct answer is sqr root of 6 + sqr root of 2 over/ 4. =)

Step-by-step explanation:

Answer: 17/29 As A Fraction! (58.6%)

Step-by-step explanation: Just Divide 17 (Amount Won) By Amount Played (29)

The mean absolute deviation is 0.75

To calculate the mean absolute deviation (M.A.D.), you need to find the average of the absolute differences between each data point and the mean of the data set

From the information given, we have that the data set is;

8 9 9 7 8 6 9 8

Let's calculate the mean, we get;

Mean = (8 + 9 + 9 + 7 + 8 + 6 + 9 + 8) / 8

Mean = 64 / 8

Divide the values

Mean = 8

Let's determine the absolute difference, we get;

Absolute differences=

|8 - 8| = 0

|9 - 8| = 1

|9 - 8| = 1

|7 - 8| = 1

|8 - 8| = 0

|6 - 8| = 2

|9 - 8| = 1

|8 - 8| = 0

Find the mean of the absolute differences:

Average of absolute differences = (0 + 1 + 1 + 1 + 0 + 2 + 1 + 0) / 8

Absolute difference = 6 / 8 = 0.75

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The surface area of the box increases by 27.4 cm² when the height is increased by 0.2 cm.

To find the increase in surface area, we first need to calculate the initial surface area of the box and then calculate the surface area after increasing the height.

The formula for the surface area of a rectangular prism is given by:

Surface Area = 2*(length width + length height + width*height)

Initial Surface Area:

Length (L) = 13 cm

Width (W) = 8.7 cm

Height (H) = 28 cm

Initial Surface Area = 2*(138.7 + 1328 + 8.7*28)

Next, we calculate the new surface area after increasing the height by 0.2 cm. The new height is:

New Height = Initial Height + Increase in Height = 28 cm + 0.2 cm

New Surface Area = 2*(138.7 + 13(28+0.2) + 8.7*(28+0.2))

To find the increase in surface area, we subtract the initial surface area from the new surface area:

Increase in Surface Area = New Surface Area - Initial Surface Area

Let's calculate the values:

Initial Surface Area = 2*(138.7 + 1328 + 8.728) = 2(113.1 + 364 + 243.6) = 2*(720.7) = 1441.4 cm²

New Surface Area = 2*(138.7 + 13(28+0.2) + 8.7*(28+0.2)) = 2*(113.1 + 377.2 + 244.1) = 2*(734.4) = 1468.8 cm²

Increase in Surface Area = New Surface Area - Initial Surface Area = 1468.8 cm² - 1441.4 cm² = 27.4 cm²

Therefore, the surface area of the box increases by 27.4 cm² when the height is increased by 0.2 cm.

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The three equivalent equations are 2 + x = 5, x + 1 = 4 and -5 + x = -2. So, correct options are A, B and E.

Two equations are considered equivalent if they have the same solution set. In other words, if we solve both equations, we should get the same value for the variable.

To determine which of the given equations are equivalent, we need to solve them for x and see if they have the same solution.

Let's start with the first equation:

2 + x = 5

Subtract 2 from both sides:

x = 3

Now let's move on to the second equation:

x + 1 = 4

Subtract 1 from both sides:

x = 3

Notice that we got the same value of x for both equations, so they are equivalent.

Next, let's look at the third equation:

9 + x = 6

Subtract 9 from both sides:

x = -3

Since this value of x is different from the previous two equations, we can conclude that it is not equivalent to them.

Now, let's move on to the fourth equation:

x + (-4) = 7

Add 4 to both sides:

x = 11

This value of x is also different from the first two equations, so it is not equivalent to them.

Finally, let's look at the fifth equation:

-5 + x = -2

Add 5 to both sides:

x = 3

Notice that we got the same value of x as the first two equations, so this equation is also equivalent to them.

So, correct options are A, B and E.

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Complete question is:

Which of the following equations are equivalent? Select three options.

2 + x = 5

x + 1 = 4

9 + x = 6

x + (- 4) = 7

- 5 + x = - 2

Answer:

not understanding meaning of your question

Step-by-step explanation:

sooooooooooooorrrrrrrrrrrrrrrrrryy

The axis of symmetry is at x = 1, the domain is (-∞, +∞), the y-intercept c is at 7 and x intercept is not applying .

A parabolic function is one that satisfies the formula f(x) = ax2 + bx + c and, when represented graphically in two dimensions, has the shape of a parabola. Any quadratic equation with just a second degree in x is the equation for a parabolic function.

The following characteristics define a basic parabola:

Thus, from the given graph the value are obtained as:

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Answer: It would take the turtle a total of 4 hours to swim 10 kilometers

Step-by-step explanation:

3 × 10 = 30

30 ÷ 7.5 = 4

Answer:

Bottom line: When charged particles from the sun strike atoms in Earth's atmosphere, they cause electrons in the atoms to move to a higher-energy state. When the electrons drop back to a lower energy state, they release a photon: light. This process creates the beautiful aurora, or northern lights.

Step-by-step explanation:

Bottom line: When charged particles from the sun strike atoms in Earth's atmosphere, they cause electrons in the atoms to move to a higher-energy state. When the electrons drop back to a lower energy state, they release a photon: light. This process creates the beautiful aurora, or northern lights.

Answer:

C

there are 10 spaces in between 2 and 3, so you just count up to it

The lengths of the segments in the drawing, obtained using Thales Theorem are;

1) [AD] = 33.5 cm

2) a) OM ║ AB, therefore, OMAB is a trapezium

b) Thales Theorem indicates that point L is the midpoint of [DE]

c) Rectangle

3) JO ║ IL and IJ ║ OL, therefore, IJOL is a parallelogram

b) [JA] ≅ [AI], therefore; {OD] ≅ [DF] and point D is the midpoint of [OF]

IF = 5.25 cm

5) 1) the point C, which is the point of intersection of the medians is the center of gravity of BJD

2) The parallel sides of the parallelogram ABCD, and Thales Theorem indicates that M and N are the midpoints [BJ], and [DI]

Thales Theorem indicates that MN = DI = IB

Thales Theorem states that a line drawn parallel to one side of a triangle such that it intersects the other two sides, then the line divides the other two sides of the triangle in the same proportion.

1) The the diagonals of a rectangle bisect each other, therefore;

The length of [AD] = Length of [AB] = BE/2

The length of [AD] = 7 cm/2 = 3.5 cm

2) a) Whereby the point M is the midpoint of [AD], then according to the midsegment theorem, [OM] is parallel to [AB], therefore; OMAB is a trapezium, by the definition of a trapezium

b) Whereby [OM] is parallel to [AB], we get;

[OM] is parallel to [BE], therefore;

[OL] is parallel to [DE]

According to the triangle proportionality theorem, which is also known as Thales Theorem, the segment [OL] that divides [BD] in two also divides DE in two, therefore, point L is the midpoint of [DE].

c) Whereby the points A and L are the midpoints of [BE] and [DE], and the point O is the midpoint of [BD], we get;

[AO] is parallel to [DL], and [AL] is parallel to [OD]

[DL] is perpendicular to [BD], by definition of rectangle HBDE, therefore, [AO] is perpendicular to [BD]

Similarly, [AL] is perpendicular to [DE], and the quadrilateral ALDO is a rectangle

3) a) [OL] is parallel to [IJ]

The midsegment theorem indicates that AD is parallel to JO and segment AD is parallel to IL, therefore;

JO is parallel to IL and IJOL is a parallelogram

b) Whereby BD is extended to the point F, and IL cuts BD in F, we get;

JO, AD, and IF cut segment OAI into parts JA and AI of the same length, therefore;

JO, AD, and IF cut segment ODF into parts OD, and DF of the same lengths, therefore, point D is the midpoint of OF

AB = AD = 3.5

FA = 3.5/2 = 1.75

BF = 3.5 + 1.75 = 5.25

IF/5.25 = 3.5/3.5

Therefore, IF = 5.25 cm

5) The center of gravity of a triangle is the point of intersection of the three medians of the triangle

Whereby point J is the symmetric of A with respect to C, we get;

AC = CJ

The parallel sides BA and CD, and the midsegment theorem indicates;

BM = MJ, therefore;

Point M is the midpoint of BJ, and DM is a median of the triangle BJD

Similarly, BN is a median of the triangle BJD

The diagonals of a parallelogram bisect each other, therefore, the point of intersection of the diagonals, I is the midpoint of BD, and JI is a median of the triangle BJD, therefore, the point C is the center of gravity of the triangle BJD

2) The segments AC and CJ are congruent, and the segments CD and BA are parallel. According to the triangle proportionality theorem, segment BM is congruent to segment MJ, and the point M is the midpoint of BJ

Similarly, BC is parallel to AD, therefore, DN is congruent to NJ, and the point N is the midpoint of DJ

The Thales Theorem or midsegment theorem indicates MN = (1/2) × BD, therefore;

MN = DI = BD

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Aircraft A has 312 seats.

Let's assume that Aircraft B has x seats.

According to the given information, Aircraft A has 105 more seats than Aircraft B. So, the number of seats in Aircraft A can be expressed as x + 105.

The total number of seats in both aircraft is 519, which can be represented by the equation:

x + (x + 105) = 519

Simplifying this equation, we have:

2x + 105 = 519

Subtracting 105 from both sides, we get:

2x = 414

Dividing both sides by 2, we find:

x = 207

Therefore, Aircraft B has 207 seats.

To find the number of seats in Aircraft A, we substitute the value of x back into the expression x + 105:

Aircraft A = 207 + 105 = 312

Hence, Aircraft A has 312 seats.

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Answer:

2 + √[26] + √[50]

Step-by-step explanation:

To find the perimeter of a triangle with vertices given in the coordinate plane, we need to calculate the distance between each pair of vertices and then add them up.

Using the distance formula, the distance between the first two vertices is:

√[(x2 - x1)^2 + (y2 - y1)^2] =

√[(-4 - (-4))^2 + (1 - 3)^2] =

√[0 + 4] = 2

The distance between the second and third vertices is:

√[(x2 - x1)^2 + (y2 - y1)^2] =

√[(-5 - (-4))^2 + (-4 - 1)^2] =

√[1 + 25] = √[26]

Finally, the distance between the third and first vertices is:

√[(x2 - x1)^2 + (y2 - y1)^2] =

√[(-4 - (-5))^2 + (3 - (-4))^2] =

√[1 + 49] = √[50]

Therefore, the perimeter of the triangle is:

2 + √[26] + √[50]

This is the exact answer, and we cannot simplify it further.

It will take 3.5 hours for the two cars to be 280 miles apart.

To determine the time it takes for the two cars to be 280 miles apart, we can use the concept of relative velocity.

Since the cars are traveling in opposite directions, their velocities can be added together to find their relative velocity:

Relative velocity = Velocity of car traveling east + Velocity of car traveling west

Relative velocity = 60 mph + 20 mph

Relative velocity = 80 mph

The relative velocity of the cars is 80 mph, which means that they are moving away from each other at a combined speed of 80 mph.

To find the time it takes for them to be 280 miles apart, we can use the formula:

Time = Distance / Speed

Plugging in the values, we have:

Time = 280 miles / 80 mph

Time = 3.5 hours

Therefore, it will take 3.5 hours for the two cars to be 280 miles apart.

During this time, the car traveling east would have covered a distance of 60 mph × 3.5 hours = 210 miles, while the car traveling west would have covered a distance of 20 mph × 3.5 hours = 70 miles.

The sum of these distances is indeed 280 miles, confirming the result.

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Expression for given numerical is: 9+ (2/x)

Given that we have an word equation that is 9 more than the quotient of 2 and  x

A quotient is a quantity produced by the division of two numbers.

Quotient of 2 and x is \(\frac{2}{x}\).

Nine(9) more  than 2/x is = 9+ (2/x)

So we have an expression that is:

              9+ (2/x)                          

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Answer:

B) ASA - angle side angle

Hope it help

Answer:

Step-by-step explanation:

Given

Finding the value of x

Midpoint = 4x = 4*3 = 12