the following m and m colors are in the bowl
4 yellow
6 orange
3 green
5 blue
2 brown
what is the probability of selecting a blue eating it then selecting a yellow ​

We may determine that the triangles are congruent based on the (B) HL criterion right away.

According to the HL Postulate, a right triangle's hypotenuse and leg are congruent if they are also congruent with the hypotenuse and leg of another right triangle.

So, we can see from the accompanying figure that these two triangles share a center line that is parallel to the base.

The two triangles are therefore right-angled triangles.

The hypotenuse of two triangles being congruent is then mentioned as a further argument.

Triangle congruence according to the HL criterion allows for a quick determination of congruence.

Therefore, we may determine that the triangles are congruent based on the (B) HL criterion right away.

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Complete question:
Which criteria for triangle congruence allows you to immediately conclude that the triangles are congruent without any extra steps?

A) SAS

B) HL

C) AAS

D) none

The linear transformation T: R⁹ → R² as T(x) = Ax, and if we want to define a new linear transformation S: R² → Rᵇ, we need to find a matrix B with b columns such that C=BA, where C is the matrix that represents the composition of T and S.

The columns of A must be linearly independent for this equation to have a unique solution.

To define a linear transformation from the vector space R⁹ to R², we need a matrix A that has 2 columns and 9 rows.

Let us denote this matrix as A=[a1 a2 ... a9], where each column ai is a 9-dimensional column vector.

Matrix A, the linear transformation T: R⁹ → R² can be defined as T(x) = Ax, where x is any 9-dimensional column vector in R⁹.

To define a new linear transformation S: R² → Rᵇ, we need a new matrix B with b columns, which we denote as B=[b1 b2 ... bb].

The matrix B, we can first find the matrix C that represents the composition of T and S, which is given by C = BA.

Since the matrix C represents the composition of linear transformations, it must have b rows and 9 columns.

B must be a 2x b matrix.

The matrix A and the value of b, we can find the matrix B by solving the equation C = BA.

Equation has a unique solution only if the columns of A are linearly independent.

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Matrix a must be a b×a matrix, and the input vector x must have a dimensions (a×1) for the linear transformation t(x) = ax to be well-defined.

To define the linear transformation t: ℝ^a → ℝ^b as t(x) = ax, matrix a must be a b×a matrix.

In linear transformations, the matrix a represents the transformation from the domain ℝ^a to the codomain ℝ^b. The number of rows in a represents the dimensionality of the codomain, while the number of columns represents the dimensionality of the domain.

Given that we want to define t: ℝ^a → ℝ^b, the matrix a must have b rows and a columns. This ensures that the transformation can map the elements from ℝ^a to ℝ^b appropriately.

Additionally, to ensure that the transformation is valid and consistent, the dimensions of the input vector x must match the number of columns in matrix a. In other words, x must be a column vector with a dimensions (a×1) for the multiplication to be valid.

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Answer:

Options (1), (3) and (7)

Step-by-step explanation:

Characteristics of the given graph are as followed.

1). For every input value (x-value) there is a different output values (y-values).

   So the points on the graph represent a function.

2). Coordinates of all the points are distinct and separate (not in fractions or decimals).

    Function given is a discrete function.

3). For every increase in the x-values of the points there is a decrease in y-values.

  Therefore, given function is a decreasing function.

Therefore, Options (1), (3) and (7) are the correct options.

A confounding variable must be associated with both the exposure and the outcome, and it should not be an intermediate step in the causal pathway between the exposure and outcome.

To determine if a variable confounds an association, follow these steps:

1. Identify the exposure, outcome, and potential confounding variable: Determine which variables are your exposure (independent variable), outcome (dependent variable), and the potential confounding variable.

2. Assess the relationship: Evaluate if the potential confounding variable is associated with both the exposure and the outcome. If it is, it could be a confounder.

3. Control for the confounding variable: Adjust your statistical analysis to account for the potential confounding variable, either by stratification or using multivariable regression techniques.

4. Compare the results: Analyze the strength and direction of the association between the exposure and outcome before and after controlling for the confounding variable. If the association changes significantly, it's likely that the variable is a confounder.

Remember that a confounding variable must be associated with both the exposure and the outcome, and it should not be an intermediate step in the causal pathway between the exposure and outcome.

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The ribbon length is 56 cm.

The area of the fabric is 558 cm.

We have,

Arc length of a circle = 2πx angle/ 360

Now,

angle = 160

radius = 20 cm

So,

Arc length of a circle

= 2πx 160/ 360

= 2 x 3.14 x 20 x 160/360

= 55.82

= 56 cm

And,

Area of the sector = πr² x angle/360

angle = 160

radius = 20 cm

So,

Area of the sector

= π X 20 X 20 x 160/360

= 3.14 X 400 X 160/360

= 558.22

= 558 cm²

Thus,

The ribbon length is 56 cm.

The area of the fabric is 558 cm.

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Answer:

P) slope of 3, L) slope of 1, U) slope of 1/4, and S) slope of -1

Step-by-step explanation: Start at (0,0) and go to your next point

P) its rise 3 and runs 1  slope = 3

S) t rise 1 and runs back 1, slope =  -1

U) it rise 1 and runs 4 slope = 1/4

L) its rise 1 and runs 1 slope = 1

Now in order of greatest to least

The probability that the triangle is equilateral is `0`.

Let's assume that the two sides of an isosceles triangle are `a`. Then, the perimeter of the triangle is `2a + b = 30`, where `b` represents the base of the triangle.

Substituting the value of `b` in terms of `a` in the above equation, we get:`2a + 2sqrt(a^2 - (30 - 2a)^2/4) = 30`

Simplifying this equation, we get: 4a² - 120a + 675 = 4√(3)a²

Squaring both sides of the equation, we get: 16a⁴ - 960a³ + 40500a² - 243000a + 455625 = 0

The solutions of this equation are: a = 7, 15

The probability of the triangle being equilateral is 0.

An isosceles triangle can be equilateral only if its sides are of equal length. Since there is only one value of `a` such that `2a < 30` and `a` is a whole number, the probability of the triangle being equilateral is 0.

Hence, the probability that the triangle is equilateral is `0`. The given isosceles triangle can have sides of length `7-7-16` or `15-15-0`.

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The length of the 4th side on quadrilateral ABCD will be D. 8cm.

From the information given, we are told that the lengths of the three longest sides in quadrilateral ABCD are 24 feet, 16 feet, and 12 feet long.

In this case, the side will be:

24/16 = 12/x

x = (16 × 12)/24

x = 8

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Answer:

$104

Step-by-step explanation:

Find 60% of 65 then add it to 65:

0.6 * 65 = 39

Now add it to 65:

39 + 65 = 104

Therefore she's selling cameras for $104 each.

The time-series model that assumes that demand in the next period will be equal to the most recent period's demand is A) Naive approach.

This model is based on the simplest assumption of all, that the next period's demand will be equal to the current period's demand. It is called the naive approach because it assumes no underlying pattern in the data and provides a baseline prediction. The formula for the naive approach is as follows:

y(t) = y(t-1) where y(t) represents the demand in period t and y(t-1) represents the demand in the previous period.

Although this model is simple, it is often used as a benchmark for comparison with more complex models and can provide reasonable results for stable demand patterns.

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Answer:

0

Step-by-step explanation:

What divided by what equals 0? What divided by what equals 0? Specifically, what positive whole number (X) can you divide by another positive whole number (Y) to get 0? The answer is infinite.

This refers to the ratio between the scale of a given original object and a new object. It is its representation but of a different size (bigger or smaller). For example, if we have a rectangle of sides 2 cm and 4 cm, we can enlarge it by multiplying each side by a number, say 2.

Solving for the area and scale factor we have:

L= 5 units

W = 2 units

A = (5 x 2)

A = 10 square units.

A= (Scale factor of  L * W)*  L * W

= (2 x 2 x 5 x 2)

A = 40 square units.

A= (Scale factor of  L * W)*  L * W

= (3 x 3 x 5 x 2)

A= 90 square units

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The answer of the given question based on the  exponential function is the exponential function that goes through the points (0,4) and (4,0.25) is: f(x) = 4(0.5)ˣ.

An equation is a statement that two expressions are equal. It contains an equal sign (=) which separates the two expressions, and it can include variables, constants, and mathematical operations such as addition, subtraction, multiplication, division, exponents, and roots.

The general form of exponential function is:

f(x) = a(b)ˣ

where a is the initial value, b is the base, and x is the independent variable.

We can use the two given points to form a system of equations and solve for the values of a and b.

Using the point (0,4):

f(0) = a(b)⁰ = a = 4

Using the point (4,0.25):

f(4) = a(b)⁴ = 0.25

Now we can substitute a = 4 into the second equation and solve for b:

4(b)⁴ = 0.25

(b)⁴ = 0.25/4 = 1/16

b = (1/16)⁽¹/⁴⁾ = 0.5

Therefore, the exponential function that goes through the points (0,4) and (4,0.25) is: f(x) = 4(0.5)ˣ

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Answer:

Step-by-step explanation:

Answer: 9 degrees Celsius, 0 degrees Celsius, -4 degrees Celsius, -12 degrees Celsius

Step-by-step explanation:

Greatest is from Highest to lowest so from 9,0-4,-12 is the correct order

Answer:

is this the full question

The Minkowski distance between the data points p=(8, 15) and q=(20, 6) using h=4 is approximately 11.6.

The Minkowski distance is a generalization of other distance measures such as the Euclidean distance and Manhattan distance. It calculates the distance between two points by summing the absolute values of the differences raised to the power of a constant parameter h. In this case, h=4.To calculate the Minkowski distance, we first find the absolute differences between the coordinates of p and q: |8-20| = 12 and |15-6| = 9.

Then we raise each difference to the power of h=4: 12^4 = 20,736 and 9^4 = 6561. Finally, we sum the raised differences: 20,736 + 6561 = 27,297. Taking the fourth root of this sum gives us the Minkowski distance: √27,297 ≈ 165.5. Rounding to one decimal place, the Minkowski distance between p and q is approximately 11.6.

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Answer:

1 1/4 is the answer

Step-by-step explanation:

The body comes to momentary rest at time t = \((3t = (3\omega(0)/b)^{(1/3)}).\)

Given that the angular acceleration is given by \(\alpha(t) = -b t^2\), we can integrate it to obtain the angular velocity as a function of time.

Integrating α(t) with respect to t gives us:

\(\omega(t) = - (b/3) t^3 + C\)

Here, C is the constant of integration.

To determine C, we can use the initial condition that ω(0) = ω(0), which means the angular velocity at t = 0 is some known value ω(0).

Plugging in these values, we get:

\(\omega(0) = - (b/3) (0)^3 + C\)

ω(0) = C

Therefore, the expression for the angular velocity becomes:

\(\omega(t) = - (b/3) t^3 + \omega(0)\)

To find the time at which the body comes to a momentary rest, we need to solve for t when ω(t) = 0:

\(0 = - (b/3) t^3 + \omega(0)\)

Simplifying the equation, we have:

\((b/3) t^3 = \omega(0)\\t^3 = (3\omega(0))/b\\t = (3\omega(0)/b)^{(1/3)})\)

Hence, the body comes to momentary rest at time\(t = (3\omega(0)/b)^{(1/3)}.\)

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Answer:

\((b)\ 2 * (7 + 8) = (2 * 7) + (2 * 8)\)

Step-by-step explanation:

Given

\((a)\ 2 * (7 + 8) = (2 + 7) * (2 + 8)\)

\((b)\ 2 * (7 + 8) = (2 * 7) + (2 * 8)\)

\((c)\ 2 * (7 + 8) = (2 * 7) + 8\)

Required

Which illustrates distributive property of multiplication over addition

The property states that:

\(a(b + c) = a * b + a * c\)

By comparison

\(a = 2\ b = 7\ c = 8\)

So, we have"

\(2(7 + 8) = 2 * 7 + 2 * 8\)

\(2(7 + 8) = (2 * 7) + (2 * 8)\)

answer : is 0.6 Tablespoon

step : 20 rolls = 5 tablespoon

5 rolls = 1 tablespoon

1tablespoon ÷ 5 rolls = 0.2 Tablespoon

0.2 x 3 Rolls = 0.6 Tablespoon

Answer:

58

Step-by-step explanation:

sinh=oppo/hypo

sinh=8/15

h=sin^-1(8/15)

h= 32.231 degrees

180 - (90+32)= X

X=58

Answer:

1. No equation 2. Infinite equation (infinity = infinity) 3. No equation 4. No equation 5. x = 0

Step-by-step explanation:

At the upper triple point, solid graphite, liquid carbon, and gaseous carbon dioxide coexist in equilibrium.

In a phase diagram for carbon, the upper triple point represents a specific combination of temperature and pressure where all three phases of carbon—solid (graphite), liquid (carbon), and gas (carbon dioxide)—coexist in equilibrium.

At this point, there is a delicate balance between the three phases, and any deviation from the exact temperature and pressure values would cause one or more phases to dominate.

The upper triple point is a unique set of conditions where solid graphite, liquid carbon, and gaseous carbon dioxide can exist simultaneously.

It's important to note that the precise values of temperature and pressure at the upper triple point may vary depending on the specific phase diagram being referenced.

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Answer: you answer is -$150

Step-by-step explanation:

450 minus 200 minus 200 minus 200 and you get -$150

Answer:

////////A.

Step-by-step explanation://///////

I think

Answer:

3.8 ; 3.79 ; 3

Step-by-step explanation:

Given that:

1 gallon is equal to about 3.785 litres

3.785 to the nearest tenth :

Tenth digit = 7 ; round up 8 to 1 and add to 7

Hence,

3.785 = 3.8 (nearest tenth)

3.785 to the nearest hundredth :

Hundredth digit = 8 ; round up next digit 5 to 1 and add to 8

3.785 = 3.79 ( nearest hundredth)

What is the greatest number of whole liters of water you could pour into a one-gallon container without it overflowing?

The greatest Number of whole liters of water that could be poured into a 1 gallon container without it overflowing is 3 liters because, rounding up 3.785 to the nearest integer of 4 means we will exceed the maximum litres by about 0.215 gallons and hence, cause the container to overflow.

Answer:

They will both inspect the 180th package...

Step-by-step explanation:

bc the lcm both have 2x2 :) (I did that awhile ago)

As per the concept of z - score, the percentile would this client's score is 0.4772

Z - score:

In statistics, z - score is also termed the standard score, is used to determine how much each data point position is away from its mean. Where as in other words, it measures the deviation of x (data point) in terms of the standard deviations. Here the percentage of the population above or below the score can be obtained using z tables.

Given,

A test has a mean of 100 and a standard deviation of 15. a client scores 130 on the test.

Here we need to find at what percentile (rounded off) would this client's score place her.

As per the formula of z score, here we have the values,

mean = 100

standard deviation = 15

Score = 130

Therefore, the z score is calculated as,

=> z score = (130 - 100) / 15

=> z score = 30 / 15

=> z score = 2

According to the z score table the resulting value is 0.4772.

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