find the difference between the greatest and the least number of 7 digit formed by 6250 8 4 and 1 ​

To find the surface area we can find the area of each face and sum them

the we find the area of each face, whe have 3 triangles around and a triangle on base

Triangles around are the same triangle then I calculate one area

area

area of this face is 21.6sqaure yd

Base triangle

area

area of this face is 15.6 sqaure yd

Surface

we sum the area of each face, 3 Frist triangles and the triangle of the base

Total surface area is 80.4 square yards

Answer:

In third condition

Step-by-step explanation:

In,

Kiyo walks 7 steps forward, 10 steps backward, and 3 steps forward.

Answer:

(1,3) is the first point, and (4,0) is the second point

Step-by-step explanation:

Answer:

77

Step-by-step explanation:

29+48

Answer: 64 because

1x2=2

2*2=4

4*2=8

8*2=16

16*2= 32

32*2=64

Answer:

I think that there is a limit on the number of times  you can withdraw or transfer money in your savings account because banks only maintain a small percentage of the money people deposit on the savings accounts and most of the money is used for loans and they need to limit that to be able to have enough reserves to cover the withdrawals. If they don't put a limit people can try to withdraw all the money at the same time and the bank would not have the funds to cover that.

The given information is as follows:A random sample of 150 teachers in an​ inner-city school district found that​ 72% of them had volunteered time to a local charitable cause within the past 12 months.

The formula for calculating the standard error of sample proportion is given as:$$Standard\(\ error=\frac{\sqrt{pq}}{n}$$\)where:p = proportion of success in the sampleq = proportion of failure in the samplen = sample sizeGiven:Sample proportion, p = 72% or 0.72Sample size, n = 150

The proportion of failure in the sample can be calculated as:q = 1 - p= 1 - 0.72= 0.28Substituting the known values in the above formula, we get:\($$Standard \ error=\frac{\sqrt{pq}}{n}$$$$=\frac{\sqrt{0.72(0.28)}}{150}$$$$=0.0372$$\)Rounding off to the nearest thousandth, we get the standard error of sample proportion as 0.037

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Step-by-step explanation:

A = midpoint so the left line = right line

3x = 5x - 6

5x - 6 = 3x

5x - 3x = 6

2x = 6

x = 3

Answer:

no solution

Step-by-step explanation:

simplifying

6(y + -5) = 2(10 + 3y)

reorder the terms:

6(-5 + y) = 2(10 + 3y)

(-5 * 6 + y * 6) = 2(10 + 3y)

(-30 + 6y) = 2(10 + 3y)

-30 + 6y = (10 * 2 + 3y * 2)

-30 + 6y = (20 + 6y)

add '-6y' to each side of the equation.

-30 + 6y + -6y = 20 + 6y + -6y

combine like terms: 6y + -6y = 0

-30 + 0 = 20 + 6y + -6y

-30 = 20 + 6y + -6y

combine like terms: 6y + -6y = 0

-30 = 20 + 0

-30 = 20

solving for:

-30 = 20

the left and right sides are not equal, so there isn't any solution!

The volume of the square-based pyramid is 3888 units³. Your answer is option B. 3888 units³.

The formula to calculate the volume of a pyramid is V = (1/3)Bh,

Where B is the area of the base and h is the height.

In this case, the base is a square with edge length 9 units, so the area is B = 9² = 81 units².

The height is given as 48 units.
Plugging these values into the formula, we get:
To find the volume of a square-based pyramid, you can use the following formula:

V = (1/3) * base area * height.

In this case, the base edge is 9 units and the height is 48 units.

First, find the base area:

A = side * side = 9 * 9

= 81 square units.

Next, calculate the volume:

V = (1/3) * 81 * 48 = 3888 cubic units.
V = (1/3)(81)(48)
V = 1296 units³
Therefore, the volume of the pyramid is 1296 units³, which is option b.

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This means that the probability of transitioning from state 1 to state 2 in any positive amount of time is zero. we get: P₁₂(t) = 0

(a) d/dt Pij(t) = λ(i-1)P(i-1)j(t) - λiPij(t) (b) P₁₁(t) = exp(-λ1t) (c) exp(λ1t) P₁₂(t) = C1 exp(λ1t)

(a) The backward Kolmogorov equations for the Yule process are given by:

d/dt Pij(t) = λ(i-1)P(i-1)j(t) - λiPij(t)

where Pij(t) is the probability of being in state j at time t, given that the process is in state i at time 0.

(b) To find P₁₁(t), we start with the backward Kolmogorov equation for P₁₁(t):

d/dt P₁₁(t) = λ(1-1)P(1-1)1(t) - λ1P₁₁(t) = -λ1P₁₁(t)

This is a first-order ordinary differential equation with initial condition P₁₁(0) = 1. Solving it, we get:

P₁₁(t) = exp(-λ1t)

(c) To find P₁₂(t), we use the backward Kolmogorov equation for P12(t):

d/dt P₁₂(t) = λ(1-1)P(1-1)2(t) - λ1P₁₂(t) = -λ1P₁₂(t)

This is also a first-order ordinary differential equation, but with initial condition P12(0) = 0. To solve it, we use the integrating factor method:

d/dt [exp(λ1t) P₁₂(t)] = λ1 exp(λ1t) P₁₂(t)

Integrating both sides, we get:

exp(λ1t) P₁₂(t) = C1 exp(λ1t)

where C1 is a constant determined by the initial condition. Since P₁₂(0) = 0, we have:

C1 = 0

Therefore, we get: P₁₂(t) = 0

This means that the probability of transitioning from state 1 to state 2 in any positive amount of time is zero.

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Answer:

im confused

Step-by-step explanation:

Answer:

Step-by-step explanation:

x = 75°

75° + 75° + a = 180°

a + 150° = 180°

a = 180° - 150°

a = 30°

y + 30° = 90°

y = 90° - 30°

y = 60°

I hope I've helped you

\(▪▪▪▪▪▪▪▪▪▪▪▪▪  {\huge\mathfrak{Answer}}▪▪▪▪▪▪▪▪▪▪▪▪▪▪\)

The required values are ~

\( \boxed{x = 75 \degree}\)

and

\( \boxed{y = 60 \degree}\)

\( \large \boxed{ \mathfrak{Step\:\: By\:\:Step\:\:Explanation}}\)

As it's shown in the figure, the sides opposite to x and Angle 75° are equal. So the corresponding Angles are also equal to one another.

that is ~

I have taken an angle and marked it as " m " in the attachment.

So, according to Angle sum property of a triangle,

now, it's given that the sum of Angle y and Angle m is 90°

hence,

Answer:

m-3

Step-by-step explanation:

cube root the two to get m-3

Answer

X=25

Step-by-step explanation:

The range of the function g(x) = |x - 12| - 2 is {y | y > -2}, indicating that the function can take any value greater than -2.

To find the range of the function g(x) = |x - 12| - 2, we need to determine the set of all possible values that the function can take.

The absolute value function |x - 12| represents the distance between x and 12 on the number line. Since the absolute value always results in a non-negative value, the expression |x - 12| will always be greater than or equal to 0.

By subtracting 2 from |x - 12|, we shift the entire range downward by 2 units. This means that the minimum value of g(x) will be -2.

Therefore, the range of g(x) can be written as {y | y > -2}, which means that the function can take any value greater than -2. In other words, the range includes all real numbers greater than -2.

Visually, if we were to plot the graph of g(x), it would be a V-shaped graph with the vertex at (12, -2) and the arms extending upward infinitely. The function will never be less than -2 since we are subtracting 2 from the absolute value.

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The system of equations that can be used to represent the cost of each type of ticket is  2a + 3c = 30.75   and 3a + 2c = 33   .

In the question ,

it is given that ,

a theater sells adult and child tickets for its play .

the cost for 2 adult ticket and 3 child ticket is = $30.75

and the cost for 3 adult tickets and 2 child tickets = $33.00

let the cost of 1 adult ticket = "a"   and

let the cost of 1 child ticket = "c"

So, According to the question ,

the equation to represent both the situation is

2a + 3c = 30.75   and

3a + 2c = 33

Therefore , The system of equations that can be used to represent the cost of each type of ticket is  2a + 3c = 30.75   and 3a + 2c = 33   .

The given question is incomplete , the complete question is

A theater sells adult and child tickets to its plays. 2 adult tickets and 3 child tickets cost $30.75. 3 adult tickets and 2 child tickets cost $33.00. let "a' represent the cost of 1 adult ticket, and "c" represent the cost of 1 child ticket . Write a system of equations can be used to determine the cost of each type of ticket ?

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Answer:

The side length of the square would be (b - a) , so I believe the answer would be the one you have highlighted.

Answer:

6

Step-by-step explanation:

R=3b

L=b+12

R= 3x6=18

L=6+12=18

Answer:

The last option 8x + 4 = 196

Step-by-step explanation:

8x + 4 = 196

8x = 192

x=192/8

x=24

The strategy that can help solve this word problem is : If x represents the number of pencils per box, solve the equation 8x + 4 = 196.

A strategy is an approach that leads someone to the nearest of the solution of a problem.

Soni has 196 pencils.

Let, one box can accommodate x number of pencils.

Therefore 8 boxes can accommodate 8x number of pencils.

But she has 4 more pencils.

Hence, the required equation is 8x+4=196.

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The line integral of this vector which lies between the points. f = x i +y j , from (2, 0) to (8, 0) is 30.

To calculate the line integral of the vector field F(x, y) = xi + yj along the line between the points (2, 0) and (8, 0), we can parameterize the line segment and then evaluate the integral.

1. Parameterize the line segment:
Let r(t) = (1-t)(2, 0) + t(8, 0) for 0 ≤ t ≤ 1.

Then r(t) = (2 + 6t, 0).

2. Find the derivative of the parameterization:
r'(t) = (6, 0)

3. Evaluate the vector field F along the line segment:
F(r(t)) = (2 + 6t)i + (0)j

4. Take the dot product of F(r(t)) and r'(t):
F(r(t)) • r'(t) = (2 + 6t)(6) + (0)(0) = 12 + 36t

5. Integrate the dot product over the interval [0, 1]:
∫(12 + 36t) dt from 0 to 1 = [12t + 18t^2] evaluated from 0 to 1 = 12(1) + 18(1)^2 - 0 = 12 + 18 = 30

The line integral of the vector field along the line between the given points is 30.

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Answer:

The bench mark values might be 10/120 - 30/80

Step-by-step explanation

A system of linear equations has one solution when the graphs intersect at a point.

A system of linear equations has no solution when the graphs are parallel.

A system of linear equations has infinite solutions when the graphs are on the exact same line.

The graphs attached below show the linear equations that have one solution, multiple solutions, and no solutions.

A linear equation in two variables of the form axe + by + c = 0, where a, b, c R, a 0, and b 0. By comparing the coefficients of the equations while taking the system of linear equations into consideration, we may determine how many solutions there are. Additionally, we can use a graphical way to determine whether the equation system has a single solution or an infinite number of solutions.

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Answer:

y - y1 = m(x - x1)

y-3=7( x - (- 1)

y - 3 = 7(x + 1)

y = 7x + 7 + 3

y = 7x + 10✨

Step-by-step explanation:

Answer:

0.77145 hours it is also 2777.22 seconds

Step-by-step explanation:

Considering the definition of an inequality, the inequality 5 + 2.75×S ≤21 describes the scenario.

An inequality is the existing inequality between two algebraic expressions, connected through the signs:

An inequality contains one or more unknown values ​​called unknowns, in addition to certain known data.

Solving an inequality consists of finding all the values ​​of the unknown for which the inequality relation holds.

In this case, you know that:

Being "S" the number of stops that Julia buys, the inequality that expresses the previous relationship is

5 + 2.75×S ≤21

Finally, the inequality 5 + 2.75×S ≤21 describes the scenario.

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The solution is, the inequality's value is x < -31.

An inequality is a relation which makes a non-equal comparison between two numbers or mathematical expressions.

here, we have,

given that,

3x < -93

dividing both side by 3, we get,

x < -93/3

so, x< -31

Hence, The solution is, the inequality's value is x < -31.

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Answer:

0.85

Step-by-step explanation:

17/20 = 85/100 = 0.85

Answer:

8-23/x+2=5 =>> -15/x+2 =>> x=1

.

.

.

.

.

Answer:

$25.45

Step-by-step explanation:

I just got it right on Edge 2023.