Look at image will give 15 points to whoever answers

Both the white longhair female cat (w/w; l/l) and the black shorthair male cat (w/w; l/l) are homozygous for the white coat color (w/w) and the longhair trait (l/l).

When these cats mate, all the kittens will inherit one allele for each trait from each parent. Since both parents are homozygous for the white coat color (w/w), all kittens will also inherit the white coat color gene from both parents, resulting in white kittens (w/w). Similarly, both parents are homozygous for the longhair trait (l/l), so all kittens will inherit the longhair allele from both parents, making them longhair kittens (l/l).

In conclusion, all 12 kittens will have a white coat color and long hair, just like their parents. They will look like white longhair kittens, with the genotype (w/w; l/l) for both traits. It is important to remember that being a responsible pet owner includes spaying or neutering your pets to prevent unwanted litters, and finding loving homes for any kittens or puppies that may be born.

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If the number of siblings each person has is one, two, three, four and ten, then the median of number of siblings is 3

Given,

The number of siblings each person has = 1,2,3,4 and 10

Arrange them in ascending order =1,2,3,4 and 10

We know the median is the middle term of the ordered pair

The number of terms n= 5

Middle term is = \(\frac{n+1}{2}\)

=\(\frac{5+1}{2}\)

=3

The 3rd term is 3.

The median = 3

Hence, If the number of siblings each person has is one, two, three, four and ten, then the median of number of siblings is 3

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Answer:

its B

Step-by-step explanation:

Answer:

y= x+75

Step-by-step explanation:

We already have 75 and add x money

125 feet^3

Hope this helped :T

the probability of at least two person have same birthday would be: 100%-99.72%= 0.28%

In this question, you are asked the probability for any of the 2 person to have the same birthday. To answer this it will be easier to calculate how much the probability for no one has same birthday. Let say the first person birthday is 1. Then the next person birthday should be other than 1, which mean 364 possible days out of 365 days.

Then the calculation for 2 people would be:  

(365!/365-2!)/(365^(2)= (365!/363!)/ 365^2=  0.9972=99.72%

Then the probability of at least two person have same birthday would be: 100%-99.72%= 0.28%

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Answer:

5/12

Step-by-step explanation:

Answer:

D) -47/36

Step-by-step explanation:

Trust me.

5. The length of AM and MB = 5.

6. The length of ML = 21 and KL = 42.

7. The length of ST = 14 and SM = 7.

8. The length of CM and MD = 12.5 .

If M is the midpoint of the line segment in the given questions, we can determine the lengths of the segments based on the given information. Here's how we can solve each question:

5. Given the length of AB as 10 and M being the midpoint, we can conclude that AM and MB are equal in length since M divides AB into two equal parts. Therefore, AM = MB = 10/2 = 5.

6. If the length of KM is given as 21 and M is the midpoint, we can conclude that ML and KM are also equal in length since M divides KL into two equal parts. Therefore, ML = KM = 21 and KL= KM + ML= 42.

7. Given the length of MT as 7 and M being the midpoint, we can conclude that SM and MT are also equal in length since M divides ST into two equal parts. Therefore, SM = MT = 7 and ST = SM + MT =14.

8. If the length of CD is given as 25 and M is the midpoint, we can conclude that CM and MD are also equal in length since M divides CD into two equal parts. Therefore, CM = MD = 25/2 = 12.5.

In summary, for a line segment with M as the midpoint, the segments on either side of M are equal in length. In questions 5, 6, 7, and 8, the segment lengths are determined based on this midpoint property and the given lengths of AB, KM, MT, and CD.

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The number of times that the heart beat in one year is 4.20 x 10^7.

Scientific notation is used to compress large numbers in smaller numbers. It is used to transform large numbers into smaller number.

In order to write a number in scientific notation, the number is written as a decimal number, between 1 and 10 and multiplied by a power of 10. For example, the notation 7 x 10² is equivalent to 700

The number of heart beat in one year = average heart beat per day  number of days in a year

(1.15 x 10^5 x (3.65 x 10^2)

= (1.15 x 3.65) x (10^5 + 2)

= 4.20 x 10^7

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a)

I) The ratio is given as follows: 1/2.

II) The scale factor is given as follows: 2.

b)

I) The ratio is given as follows: 1/5.

II) The scale factor is given as follows: 5.

A dilation is defined as a non-rigid transformation that multiplies the distances between every point in a polygon or even a function graph, called the center of dilation, by a constant factor called the scale factor.

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Answer:

slope is -1/5 and 9 is the y intercept

Step-by-step explanation:

If a  shop sells 17 different types of sandwich,15 different types of drink, 26 different types of snack, 14 different types of dessert. The number of different ways is 10,200.

If a  meal deal consists of a sandwich, a drink and a snack

Number of different ways = 17 × 15 × 26

Number of different ways = 6,630 ways

If a  meal deal consists of sandwich, a drink and a dessert

Number of different ways  = 17 × 15 ×14

Number of different ways  = 3,570

Total number of different ways :

Total number of different ways = 6,630 ways + 3,570 ways

Total number of different ways =10,200 ways

Therefore we can conclude that there are over 10,000 different ways to choose a meal deal as the total number of different ways is 10,200 ways.

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Based on the Alternate Interior Angles Theorem, the measure of angle 3 in the image attached below is: 100°

If we have a situation where two parallel lines are intersected by a transversal, according to the Alternate Interior Angles Theorem, the pairs of alternate interior angles formed are congruent.

Angles 7 and 3 lie in the interior sides of the parallel lines but on opposite sides of the transversal, which makes them alternate interior angles. Therefore, based on the Alternate Interior Angles Theorem, we have:

m<3 = m<7

Substitute:

m<3 = 100°

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Answer:

(b)

unit 50 miles

rate 1hr

(c)

unit 10 dollars

rate each pizza

(e)

unit 5 points

rate. each correct question

only these three are the ones

In a transformation called a translation, the pre-image is slid either vertically or horizontally.

A translation is a type of transformation in geometry where the pre-image (original figure) is moved or slid to a new position in a specific direction. The movement can be either vertical or horizontal.

When a pre-image is translated vertically, it means that it is moved up or down without any change in its orientation. The entire figure maintains the same shape and size, but its position on the coordinate plane is shifted vertically.

On the other hand, when a pre-image is translated horizontally, it is moved left or right while preserving its original shape and size. The orientation of the figure remains the same, but its position on the coordinate plane is shifted horizontally.

In both cases, the translation occurs without any rotation, reflection, or resizing of the pre-image. The resulting image is a new figure that is congruent to the original but located at a different position on the plane.

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the computed values of p(x) for each case are as follows:

a. p(1) ≈ 0.1536

b. p(3) ≈ 0.13824

c. p(2) ≈ 0.3087

d. p(0) ≈ 0.0081

e. p(3) ≈ 0.2048

f. p(1) ≈ 0.2304

a. For n = 4, x = 1, p = 0.6:

p(1) = (4C1) * (0.6)^1 * (0.4)^(4-1) = 4 * 0.6 * 0.4^3 ≈ 0.1536.

b. For n = 6, x = 3, q = 0.2:

p(3) = (6C3) * (0.2)^3 * (0.8)^(6-3) = 20 * 0.2^3 * 0.8^3 ≈ 0.13824.

c. For n = 5, x = 2, p = 0.3:

p(2) = (5C2) * (0.3)^2 * (0.7)^(5-2) = 10 * 0.3^2 * 0.7^3 ≈ 0.3087.

d. For n = 4, x = 0, p = 0.7:

p(0) = (4C0) * (0.7)^0 * (0.3)^(4-0) = 1 * 0.7^0 * 0.3^4 ≈ 0.0081.

e. For n = 6, x = 3, q = 0.8:

p(3) = (6C3) * (0.8)^3 * (0.2)^(6-3) = 20 * 0.8^3 * 0.2^3 ≈ 0.2048.

f. For n = 5, x = 1, p = 0.4:

p(1) = (5C1) * (0.4)^1 * (0.6)^(5-1) = 5 * 0.4 * 0.6^4 ≈ 0.2304.

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Answer:

B

Step-by-step explanation:

I'm not sure, but I think it is correct.

The value of the postfix expression 6 3 2 4 + - * is 18, which falls between 15 and 100. Therefore, the correct answer is d) Something between 15 and 100.

Here is the step-by-step  of how to evaluate the postfix expression:

1. Start with the first two numbers, 6 and 3, and the first operator, *. Multiply 6 and 3 to get 18.
2. Move on to the next two numbers, 2 and 4, and the next operator, +. Add 2 and 4 to get 6.
3. Now you have 18 and 6, and the last operator, -. Subtract 6 from 18 to get 12.
4. The final result is 12.

Therefore, the value of the postfix expression 6 3 2 4 + - * is 12, which falls between 15 and 100. The correct answer is d) Something between 15 and 100.

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Answer:

392m^2

Step-by-step explanation:

as the length = diameter of the circular park

then

Area = length * width = 56 * 7 = 392m^2

Answer:

your answer is in this attachment

Step-by-step explanation:

hope it's helpful to you

have a great day ahead buddy

The total area of the figure in this problem is given as follows:

41.3 ft².

The area of the composite figure is given by the sum of the areas of all the parts that compose the figure.

The figure in this problem is composed as follows:

Then the area of the triangle is given as follows:

At = 0.5 x 6 x 3 = 9 ft².

The area of the semicircle is given as follows:

Ac = π x 3² = 28.3 ft².

The area of the square is given as follows:

As = 2² = 4 ft².

Then the total area of the figure is given as follows:

9 + 28.3 + 4 = 41.3 ft².

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Therefore, the MLE of θ is θ = -(1/n) ∑ln(x_i). Therefore, θ is an unbiased estimator of θ.

(a) To find the maximum likelihood estimator (MLE) of θ, we first write the likelihood function as follows:

L(θ|x_1, x_2, ..., x_n) = ∏(i=1 to n) f(x_i; θ)

= ∏(i=1 to n) [(1/θ)x_i(1-θ)/θ]

= (1/θ^n) ∏(i=1 to n) x_i(1-θ)

Taking the natural logarithm of L(θ|x_1, x_2, ..., x_n), we have:

ln(L(θ|x_1, x_2, ..., x_n)) = -n ln(θ) + (1-θ) ∑ln(x_i)

To find the MLE of θ, we differentiate ln(L(θ|x_1, x_2, ..., x_n)) with respect to θ and set the derivative to zero:

d/dθ ln(L(θ|x_1, x_2, ..., x_n)) = -n/θ + ∑ln(x_i) = 0

Solving for θ, we get:

θ = -(1/n) ∑ln(x_i)

(b) To show that θ is an unbiased estimator of θ, we need to find its expected value:

E(θ) = E[-(1/n) ∑ln(x_i)]

= -(1/n) ∑E[ln(x_i)]

= -(1/n) ∑[∫0^1 ln(x_i) (1/θ)x_i(1-θ)/θ dx_i]

= -(1/n) ∑[∫0^1 (1/θ)ln(x_i)x_i(1-θ) d(x_i)]

= -(1/n) ∑[θ(-1/(θ^2))(1/2)ln(x_i)^2|0^1 + (1/θ)(1/2)x_i^2(1-θ)|0^1]

= -(1/n) ∑[(1/2θ)ln(x_i)^2 - (1/2θ)x_i^2(θ-1)]

= -(1/n) [(1/2θ)∑ln(x_i)^2 - (1/2θ)(θ-1)∑x_i^2]

Note that ∑ln(x_i)^2 and ∑x_i^2 are constants with respect to θ. Therefore, we have:

E(θ) = -(1/n) [(1/2θ)∑ln(x_i)^2 - (1/2θ)(θ-1)∑x_i^2]

= (1/2) - (1/2nθ)

Since E(θ) = θ, we have:

θ = (1/2) - (1/2nθ)

Solving for θ, we get:

θ = 1/(n+2)

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• Weekly fixed salary = $389

• Weekly variable salary = $15 for each item OVER 100

Now,

In a week, Darrell sold 132 items.

That is 132 - 100 = 32 items OVER 100.

Thus, his variable salary will be:

32 * 15 = 480 dollars

His fixed salary is 389 dollars

So, total salary will be:

480 + 389 = 869 dollars

Answer:

Answer:

2. is not an equation

Step-by-step explanation:

An equation always has an equal sign. An expression doesn't

The vertex of the given graph is (5, 0)

A vertex is a point on a polygon where two rays or line segments meet, and the sides or edges of the object come together. Vertex is the plural form of vertices.

A straight line that can be extended endlessly is known as a ray. An angle is created when two line segments or rays cross one another. A vertex is created by definition whenever two lines come together to produce an angle.

Thus, we can state that a vertex is formed when two line segments or rays intersect.

Here we have a graph  

The equation of the graph is y = |x - 5| + 1  

As we can see that two lines are intersected at a point (5, 0)

Therefore,

The vertex of the given graph is (5, 0)

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Answer: About 140,514 ft²

Step-by-step explanation:

The area of a parallelogram is base × height. The base is already determined as 740 ft. You can find the height(h) with trigonometry:

\(sin(88)=\frac{h}{190}\\ \\h=190sin(88)=189.88425713\)

Now, multiply the values together:

\(740*189.88425713=140514.350\)

Answer:

They spent $15.

Step-by-step explanation:

It's given that Jane bought x cookies, so 3x.

John spent $1 on each of the x cookies he got, and also an extra $10, so x+10.

3x=x+10

2x=10

x=5

So they got 5 cookies each.

5 cookies x $3= $15 (check with $5(1)+$10= $5+$10= $15 )

Answer:

15

Step-by-step explanation:

PERT estimate is a measuring strategy that is based on a weighted average. It is used in measuring the uncertainty and risk via three estimates to determine an estimated likelihood for a project's cost or period of completion.

The formula is (O + 4M + P) ÷ 6

Where P is the most pessimistic = 29

M is the most likely = 12

O is the most optimistic = 10

Hence we have (10 + [4*12]+ 29) ÷ 6

= (10 + 48 + 29) ÷ 6

= 87÷6 = 14.5 ≈ 15

Rounded figure is equal to 15.

Hence the final answer to the question is 15

The probability that exactly 3 out of the first 11 customers buy a magazine is 2.23%

The proportion of customers that buy a magazine = 8.4%

If 3 out of the first 11 customers buy a magazine, then this proportion is given as; 3/11 or 27.27%

Therefore, the probability that 3 out of the first 11 customers will buy a magazine is calculated as follows;

probability = 8.4% × 27.27%

probability = (8.4/100) × (27.27/100)

probability = 0.084 × 0.2727

probability = 0.0223

Converting it into percentage as follows;

probability = 0.0223 × 100

probability = 2.23%

Therefore, the probability that 3 out of the first 11 customers buy a magazine is calculated to be 2.23%.

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Answer:

eh its 12 because

Step-by-step explanation:

according to my calculations if there are 16 females therefore the ratio is 3 to 4 men to women 3x4=12 and 4x4=16 so the answer is 12

i might be wrong please let me know