Tres amigos compran un pan Francés. Antoni comió 7/9 y Miguel

Eduardo comió 5/9. ¿Qué parte del pan Francés quedó para Fabian?​

Using a 35-bag sample with a mean of 406.0 grams, a known standard deviation of 25.0 grams, and a level of significance of 0.05, you can perform a one-tailed Z-test to determine whether to reject or fail to reject the null hypothesis.

To test if the potato chip manufacturer's bag filling machine is working correctly at the 411.0-gram setting, we will state the hypotheses using the given terms.

Null Hypothesis (H0): The machine fills bags correctly, with a mean weight of 411.0 grams (µ = 411.0 grams)
Alternative Hypothesis (H1): The machine is underfilling bags, with a mean weight less than 411.0 grams (µ < 411.0 grams)

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Answer: To match the shapes produced by the slice through the triangular prism, we need to consider the orientation of the slice relative to the prism. Here are the matching options:

A. Perpendicular to the base: Rectangle

B. Parallel to the base: Triangle with dimensions equal to the base

C. Diagonal from vertex to vertex: Triangle with unknown dimensions

Answer:

you are correct 1/2 is the correct answer

Question:What is the probability of flipping a coin 2 times and getting 2 heads?

Answer: 1/2

Answer:

Step-by-step explanation:

(-2)(1)(3)(-1) - (1)(3)(-1)(-2)

6 - 6 = 0

Answer:

0

Step-by-step explanation:

(-2)(1)(3)(-1) - (1)(3)(-1)(-2)

6 - 6 = 0

Answer:

No, he is not correct

Step-by-step explanation:

To find the unit rate you need to .60 by 4. you will get 2.4, which is the

unit rate. he rides his bike 2.4 mph.

Answer:

its A!

Step-by-step explanation:

(a)a + b = (13, 0) + (7√3/2, 7/2) = (13 + 7√3/2, 7/2) = (13 + 3.5√3, 3.5)

(b)the direction of a + b relative to a is 60°.

(c)Therefore, a · b = 91√3/2.

(a) To find the vector sum a + b, we need to determine the components of vectors a and b. Since vector a is horizontal, its components are a = (13, 0) (assuming a is directed along the positive x-axis). Vector b is 60° above vector a, which means it forms a 30° angle with the positive x-axis. The magnitude of vector b is given as |b| = 7.

Using trigonometric relations, we can determine the components of vector b:

b_x = |b| * cos(30°) = 7 * cos(30°) = 7 * (√3/2) = 7√3/2

b_y = |b| * sin(30°) = 7 * sin(30°) = 7 * (1/2) = 7/2

Now we can calculate the vector sum:

a + b = (13, 0) + (7√3/2, 7/2) = (13 + 7√3/2, 7/2) = (13 + 3.5√3, 3.5)

(b) The direction of the vector sum a + b relative to vector a can be determined by finding the angle it forms with the positive x-axis. Since vector a is horizontal, its angle with the x-axis is 0°. Vector b is 60° above vector a, so the angle it forms with the x-axis is 60°.

Therefore, the direction of a + b relative to a is 60°.

(c) To find the dot product of vectors a and b (a · b), we need to know their components. The components of vector a are (13, 0), and the components of vector b are (b_x, b_y) = (7√3/2, 7/2).

The dot product can be calculated as follows:

a · b = (13, 0) · (7√3/2, 7/2) = 13 * (7√3/2) + 0 * (7/2) = 91√3/2

Therefore, a · b = 91√3/2.

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Answer:

he is drive 6.4 hours ......

Answer:

(3,2) just use a slope triangle (over 2 up 3) and do it in reverse

The correct answer is A. det(rA) = r^n . det A.

The formula for calculating the determinant of a matrix, when it is multiplied by a scalar constant, is det(rA) = r^n . det A. This means that when a scalar constant, r, is multiplied to an n × n matrix, A, the determinant of the result is equal to r^n multiplied by the determinant of A.

This formula is based on the fact that multiplying a matrix by a scalar constant changes the value of each element in the matrix by a factor of the scalar constant. As such, the determinant of the resulting matrix is the same scalar constant multiplied by the determinant of the original matrix.

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A triangle's opposite side is split in half by an angle bisector into two segments that are proportional to the other two sides.

We can solve this problem by using the formula explained in the angle bisector theorem below.

Angle Bisector theorem :

            In the below image, PS is the angle bisector of ∠P in ΔPQR.

As a result, we can state that by using the angle bisector theorem as

PQ/PR = QS/SR

or

a/b = x/y.

By this, we can solve the angle bisector theorem.

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answer;

x=0

Step-by-step explanation:

4 + 2 (x + 3x) = 4 - x(2-3) + 2x

let remove d brackets

4 + 2x + 6x = 4 - 2x + 3x + 2x

llet collect like terms

2x + 6x - 3x -2x + 2x = 4-4

5x = 0

x = 0

John will pay $1194.54 in interest over one year at a 12% per annum interest rate compounded monthly.

To calculate the amount of interest John will pay in one year at a 12% per annum interest rate compounded monthly

\(A = P(1 + \frac{r}{n} )^{(nt)}\)

Principle = $9000

rate = 0.12 (12% as a decimal)

number = 12 (monthly compounding)

time = 1 (one year)

John borrowed $9000 at an annual interest rate of 12%

Substitute the values in the formula,

\(A = 9000(1 + \frac{0.12}{12} )^{(12*1)}\\\\A = 9000(1.01)^{12}\)

A = $10,194.54

So the total amount that John will have to pay back after one year is $10,194.54.

Interest = $10,194.54 - $9000

Interest = $1194.54

Therefore, John will pay $1194.54 in interest over one year at a 12% per annum interest rate compounded monthly.

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The inner product of two vectors A = (2, -3,0) and B = (-1,0,5) is -2 / √(13×26).

Solving the given system of equations using Gaussian elimination:

2x + 3y + z = 2 y + 5z = 20 -x+2y+3z = 13

Matrix form of the system is

[A] = [B] 2 3 1 | 2 0 5 | 20 -1 2 3 | 13

Divide row 1 by 2 and replace row 1 by the new row 1: 1 3/2 1/2 | 1

Divide row 2 by 5 and replace row 2 by the new row 2: 0 1 1 | 4

Divide row 3 by -1 and replace row 3 by the new row 3: 0 0 1 | 5

Back substitution, replace z = 5 into second equation to solve for y, y + 5(5) = 20 y = -5

Back substitution, replace z = 5 and y = -5 into the first equation to solve for x, 2x + 3(-5) + 5 = 2 2x - 15 + 5 = 2 2x = 12 x = 6

The solution is (x,y,z) = (6,-5,5)

Therefore, the solution to the given system of equations using Gaussian elimination is (x,y,z) = (6,-5,5).

The given two vectors are A = (2, -3,0) and B = = (-1,0,5). The inner product of two vectors A and B is given by

A·B = |A||B|cosθ

Given,A = (2, -3,0) and B = (-1,0,5)

Magnitude of A is |A| = √(2²+(-3)²+0²) = √13

Magnitude of B is |B| = √((-1)²+0²+5²) = √26

Dot product of A and B is A·B = 2(-1) + (-3)(0) + 0(5) = -2

Cosine of the angle between A and B is

cosθ = A·B / (|A||B|)

cosθ = -2 / (√13×√26)

cosθ = -2 / √(13×26)

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The large cube has a length of 7 inches each side and it's volume is 343 cubic inches.

Given,

The length of the small cube, a = 3.5 inch

The length of large cube = 2a = 2 × 3.5 = 7 inches

Now,

We have to find the volume of large cube

Volume;-

The space occupied within an object's borders in three dimensions is referred to as its volume. It is sometimes referred to as the object's capacity.

Here,

Volume of cube = a³

Volume = 7³ = 343 cubic inches

That is,

The length of side of the large cube is 7 inches and the volume of large cube is 343 cubic inches.

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Given question is incomplete. The completed question is;

A small cube has a length of 3.5 inch. The length of large cube is twice the small cube. Find the volume of the large cube.

Answer:

a^2 + b^2 = c^2...a and b are the legs and c is the hypotenuse

90^2 + 120^2 = c^2

8100 + 14400 = c^2

22500 = c^2.....take the sq rt of both sides...this gets rid of the ^2

sq rt 22500 = c

150 = c

so side a = 90 ft, side b = 120 ft, and side c = 150 ft

this is called the pythagorean theorem and it only works on right triangles

Step-by-step explanation:

done sorry if im wrong

Answer:

D

Step-by-step explanation:

Prime factorize 60

\(\sqrt{60}=\sqrt{2*2*3*5}=2\sqrt{3*5}=2\sqrt{15}\)

Answer:

11x-4

Step-by-step explanation:

f(x)=-3x

g(x) = 2x-1

4g(x) - f(x)

4(2x-1) - ( -3x)

Distribute

8x -4 +3x

Combine like terms

11x-4

Here, we are provided with two polynomials f(x) and g(x),and we need to find 4g(x) - f(x).

Given,

Now,we need to find 4g(x) - f(x). We will simply substitute the given value of polynomials to get the answer.

\(4g(x) - f(x)\)

\(4(2x - 1) - ( - 3x)\)

Opening the parentheses,

\(8x - 4 + 3x\)

Now combing the like terms, and adding them,

\(8x + 3x - 4\)

\( \boxed{11x - 4}\)

This is our final result.

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Answer:

41200 in scientific notation = 4,1 . 10⁴

Answer:

The exponent is 4

\(4.12\) × \(10^{4}\)

Step-by-step explanation:

Hope this helps

Answer: (0,-5) or just -5

Step-by-step explanation:

gradient = change in y/change in x = (-7+15)/(1-5) = -2

y = -2x + c

-7 = -2 x 1 + c

c = -7 + 2 = -5

y intercept is (0, -5)

The multiplicity of a root r of the characteristic equation of A is called the algebraic multiplicity of r as an eigenvalue of A.

The above statement is True.

Eigenvalue:

An eigenvalue is a special set of scalar values ​​associated with the most probable system of linear equations in a matrix equation. Eigenvectors are also called eigenvalues. It is a non-zero vector which can be modified by at most its scalar factor after applying a linear transformation.

According to the Question:

If the geometric multiple of the eigenvalues ​​is greater than or equal to 2, the linearly independent set of eigenvectors is no longer unique to the multiple as before. For example, for the diagonal matrix A=[3003], one could also choose the eigenvectors [11] and [1−1], or any pair of two linearly independent vectors.

Sometimes vectors are simply expanded to vector times matrix. If this happens, this vector is called the eigenvector of the matrix and the "stretch factor" is called the eigenvalue. Example: Given a square matrix A, λ is the eigenvalue of A, and the corresponding eigenvector x is

Ax = λx.

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Answer:

Step-by-step explanation:

two semicircles each of diameter 8 inches makes one circle with diameter=8 in.

radius r=8/2=4 in.

area of shaded region= πr^2=π×4²=16 π in²

≈16×3.14

≈50.24

≈50.2 in²

Answer: We can use trigonometry to solve this problem. Let's call the height of the airplane H, and let's call the distance from observer X to the airplane D. Then the distance from observer Y to the airplane is L - D.

From the point of view of observer X, we can write:

tan(A) = H / D

tan(25°) = H / D

From the point of view of observer Y, we can write:

tan(B) = H / (L - D)

tan(25°) = H / (L - D)

We now have two equations with two unknowns (H and D). We can solve for one of the unknowns in terms of the other, and then substitute that expression into the other equation to eliminate one of the unknowns.

Let's solve the first equation for D:

D = H / tan(25°)

Substituting this expression for D into the second equation, we get:

tan(25°) = H / (L - H / tan(25°))

Multiplying both sides by (L - H / tan(25°)), we get:

tan(25°) (L - H / tan(25°)) = H

Expanding the left-hand side, we get:

tan(25°) L - H = H tan^2(25°)

Adding H to both sides, we get:

tan(25°) L = H (1 + tan^2(25°))

Dividing both sides by (1 + tan^2(25°)), we get:

H = (tan(25°) L) / (1 + tan^2(25°))

Now we can substitute this expression for H into the equation D = H / tan(25°) to get:

D = ((tan(25°) L) / (1 + tan^2(25°))) / tan(25°)

Simplifying, we get:

D = L / (1 + tan^2(25°))

Now that we know the distance D, we can use the equation tan(A) = H / D to find H:

tan(25°) = H / D

H = D tan(25°)

Substituting D = L / (1 + tan^2(25°)), we get:

H = (L / (1 + tan^2(25°))) tan(25°)

Plugging in the given values L = 1850 feet and A = B = 25°, we get:

H = (1850 / (1 + tan^2(25°))) tan(25°)

H ≈ 697.3 feet

Therefore, the airplane is about 697.3 feet high.

Step-by-step explanation:

Answer:

(4,-1)

Step-by-step explanation:

Current B Co-ordinate: (3, -4)

When you increase the y-value of the B Co-ordinate by 3, you get it as -1.

When you increase the x-value of the B Co-ordinate by 1, you get it as 4.

Hence, the B Co-ordinate after translation is (4,-1)

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The 7 ounces of kidney beans are needed. The 8 and 5 ounces of pinto and red beans are needed respectively.

A fraction represents a part of a number or any number of equal parts.

We have been given that Chase needs 20 ounces of bean for a chili recipe.

2/5 will be pinto beans and  1/4 will be red beans

The remaining amount will be kidney bean.

The ounces of pinto and red beans are needed

2/5 x 20 = 8

1/4 x 20 = 5

The remaining amount = 20 - 8 - 5 = 7

The fraction of the beans are kidney beans is 7/20.

The  7 ounces of kidney beans are needed

The 8 and 5 ounces of pinto and red beans are needed respectively.

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Answer:

I'm super sorry that i can't help but if i could get you to my brother and ask him for his number i bet he'll be able to help. ;) and if u r a girl he's pretty desperate for a girlfriend so ..... yeah

Step-by-step explanation:

hope this helps and also hope my brother can help byyyyyeeeee

Answer:

2

Step-by-step explanation:

(1/2)(6x-2) - 3(x-1)

take the (1/2) and distribute it to the 6x and the 2

(3x-1) - 3(x-1)

next, distribute the 3 to the x and the 1

(3x-1) - (3x-3)

then you simplify

3x-3x cancels

-1 - -3 is the same as -1 +3

so you get 2

Answer:

19 percent i believe

Step-by-step explanation: