True or False: A shift is another type of permutation

Answer:

6/5

Step-by-step explanation:

24/20 = 6/5

Answer: it would be 5/6

Step-by-step explanation:

24 and 20 are both divisible by 4 so you divide both by 4 and get 5 over 6. you can not simplify it anymore from that.

From the given numbers, the greatest number is 23 × 10^126

The first number = 23 × 10^126

The second number = 23 × 10^86

The third number = 23 × 10^66

The fourth number = 23 × 10^3

The scientific notation is defined as the easiest method to represents the very smallest or the largest number. The scientific notation consist of a whole number multiplied by the power of ten

Here, the whole number is same in all cases, only the power of the 10 is different . To find the largest number we have to find the number with largest power of 10

The number with largest power of 10 = 23 × 10^126

Hence, the greatest number is 23 × 10^126

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a) The percentage remaining = \(100 - (1000e^{(-0.2310490602n)/1000)} * 100\) 2) The formula for the bacteria count after n days is:

\(bacteria(n) = 670 * (1.2015)(1.199)(1.201)^{(n-1)}\).

The rate of expansion in exponential growth is related to the size of the population as it is today. In other words, the population expands more quickly the greater it is. This kind of expansion is typical in many natural and social systems, including population increase, disease transmission, and the uptake of new technologies.

a) For the remaining roll we have:

percentage remaining = 100 - (dice(n)/1000) * 100

Plugging in the given model, we get:

percentage remaining = \(100 - (1000e^{(-0.2310490602n)/1000)} * 100\)

Simplifying, we get:

percentage remaining = \(100 - e^{(-0.2310490602n)} * 100\)

b) The formula in the form dice(n) = 1000(p):

\(dice(n) = 1000e^{(-0.2310490602n)}\\p = e^{(-0.2310490602n)}\\dice(n) = 1000p\)

2. Write the formula in the form bacteria(n) = N(p) as follows:

initial bacteria count = 670

bacteria count after one day = 804

bacteria count after two days = 965

bacteria count after three days = 1158

growth factor from day 0 to day 1: 804/670 = 1.2015

growth factor from day 1 to day 2: 965/804 = 1.199

growth factor from day 2 to day 3: 1158/965 = 1.201

Therefore, the formula for the bacteria count after n days is:

\(bacteria(n) = 670 * (1.2015)(1.199)(1.201)^{(n-1)}\)

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For the given statement, we have to correctly rejecting the null hypothesis.

According to the statement

we have to find the outcome when hypothesis test evaluating a treatment that has a very large and robust effect.

For this purpose, we know that the

A hypothesis is a testable statement about the relationship between two or more variables or a proposed explanation for some observed phenomenon.

And according to the given statement it is clear that the by this we have to rejected this hypothesis.

because this treatment and the large effects are not possible for the independent values of the hypothesis.

In other words, we can say that the we have to correctly rejecting the null hypothesis.

So, For the given statement, we have to correctly rejecting the null hypothesis.

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26400 is what they travel in feet in a day divide that by 24 and that should be your answer

Answer:

16

Step-by-step explanation:

63-15=48

48/3=16

Tim= 16

Sue= 32

Answer:

Step-by-step explanation:

something like this  Gigi,

y = -5(\(x^{2}\))

Answer:B)  5

Step-by-step explanation:

Answer:

ok, here is your answer

Step-by-step explanation:

The answer is (d) 258.000 g and 2.58×10^-2g.Both numbers have the same number of significant figures, which is six.The first number, 258.000 g, has three significant figures after the decimal point, and three before the decimal point. The zeros after the decimal point are significant because they are part of a measured quantity.The second number, 2.58×10^-2g, is written in scientific notation. It also has six significant figures because the number 2.58 has three significant figures, and the exponent -2 has two significant figures.-

Answer:

Your answer is: D) 27

Step-by-step explanation:

Hope this helped : )

Answer:

A.

Step-by-step explanation:

Answer:

any big number

Step-by-step explanation:

Answer:

x> 11

Step-by-step explanation:

here's your solution

=> 4x + 5 > 49

=> 4x > 49 - 5

=> 4x > 44

=> X > 44/4

=> X > 11

hope it helps

Answer:

The liability is his mortgage.

Answer:

The mortgage

Step-by-step explanation:

The mortgage is a liability. A liability is something that you have to pay for. Bills, fees, mortgages, etc are all liabilities.

The yearly salary- asset

The commission- asset

The mortgage- liability

The rental property- asset

Answer:

1

Step-by-step explanation:

The statement is true. The angles are ∠ABC and ∠CBD is 76° and 16°.

Given that,

In the picture we have ∠ABC+∠CBD=90

∠ABC=3x-5

∠CBD=(x+1)/2

Now,

Substitute in the equation we get

(3x-5)+((x+1)/2)=90

6x-10+x+1=90×2

7x-9=180

7x=180+9

7x=189

x=189/7

x=27

Therefore, the statement is true.

Angles means the construction of an angle is a type of geometric shape made by connecting two rays at their termini. Three letters that make up the shape of the angle can alternatively be used to symbolize the angle, with the middle letter indicating the location of the angle (i.e.its vertex). Greek letters such α,β, etc. are frequently used to denote angles.

Now we find the angles

∠ABC=3x-5=3(27)-5=81-5=76°

∠CBD=(x+1)/2=(27+1)/2=28/2=16°

Therefore, Angles ∠ABC and ∠CBD is 76° and 16°.

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Answer:

<3 I want brainliest!!!

Step-by-step explanation:

1) 5.54 x 10^9

2) 2.5409 x 10^-5

The equation of line j is x + 3y -13 = 0 which is perpendicular to line k.

How does one point slope?

Line k is perpendicular to line j

m(j) = - m(k)

m(j) = -(1/3)

One slope one point formula:

y - y₁ = m( x - x₁ )

y - 4 = -(1/3)(x - 1)

3y - 12 = -x + 1

x + 3y -13 = 0

Hence, The equation of line j is x + 3y -13 = 0 which is perpendicular to line k.

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The solution of the given differential equation using the substitution u = y − 3x is:(1/6) * ln|y − 3x - 3/y − 3x + 3| = -x^3 + C, where C is the constant of integration.

Given: y′= 3/3x^2(y-3x)^2. Let u = y − 3xdy/dx = dy/du * du/dx= dy/du * 1/(d/dx(y-3x))= dy/du * 1/(-3)

Therefore, y′ = dy/du * 1/(-3)Substitute in the differential equationy′ = 3/3x^2(y-3x)^2dy/du * 1/(-3) = 3/3x^2(y-3x)^2.

Multiply both sides by -3du = -3x^2(y-3x)^2 dyWe get, du/dy = -3x^2/(y-3x)^2

Now differentiate u with respect to xu = y − 3xdu/dx = dy/dx - 3 => dy/dx = du/dx + 3

Putting the values of dy/dx and u into the differential equation, we get;du/dx + 3 = -3x^2/u^2du/dx = -3x^2/(u^2 - 9)

Integrate both sides by separating the variables∫[1/(u^2 - 9)]du = -∫3x^2dx= (1/6) * ln|u - 3/u + 3| = -x^3 + C. Substitute the value of u(=y − 3x) in the above expression and get the solution, C.

Therefore, the solution of the given differential equation using the substitution u = y − 3x is:(1/6) * ln|y − 3x - 3/y − 3x + 3| = -x^3 + C, where C is the constant of integration.

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Answer:

8:32

Step-by-step explanation:

in 4:16, you know that 4 is equal to one fourth of 16, so it can be simplified to 1:4

You can rule out 2:4
6 to 20 can be ruled out because it is equal to 3:10
12:64 can also be ruled out because it equals 3:16
By logic of deduction, the only answer left is 8:32, which is equal to 1:4

The equation of circles that have a diameter of 12 units and a center that lies on the y-axis is (x-0)² + (y-3)² = 6²

The standard form for finding the equation of a circle is expressed as;

(x-a)² + (y-b)²=r²

where;

(a, b) is the center of the circle

r is the radius of the circle

Given the following diameter = 12 units

radius = 12/2 = 6 units

If the centre lies on the y-axis, the center will be at (0, 3)

Substituting into the formula, we will have (x-0)² + (y-3)² = 6² equivalent to x²+ (y-3)² = 36

Hence, the equation of circles that have a diameter of 12 units and a center that lies on the y-axis is (x-0)² + (y-3)² = 6²

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Given:

x = 6

The value for y isn't given, it can also mean that there is no value of y, therefore, we can presume that the value of y is equal to 0.

Therefore, we can say that the x-intercept which is the x value, is equal to 6 and the y-intercept is 0.

Answer:

Yes

Step-by-step explanation:

Yes it is

No 1 is correct

No 2 is correct

No 3 is correct

No 4 is correct

and what i mean by correct is you answered it correct

I hope this helps you :)

Answer:

yes

Step-by-step explanation:

yes it is

it is all correct

A cylinder's curved section has a constant diameter if the circumference of each of its circular bases equals the height of the cylinder.

We have to given that;

the circumference of each circular base of a cylinder is equal to the height of the cylinder.

Now, We get;

A cylinder's curved section has a constant diameter if the circumference of each of its circular bases equals the height of the cylinder.

Hence, As a result, the cylinder's cross section, or the form you see when you cut it perpendicular to its height, will always be round and its diameter will remain constant over the course of the cylinder's height.

Thus, A cylinder's curved section has a constant diameter if the circumference of each of its circular bases equals the height of the cylinder.

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Answer:

$91.55

Step-by-step explanation:

The money belen pay in state taxes in 3 years is $91.84.

Compound interest is a method of calculating the interest charge. In other words, it is the addition of interest on interest.

Compound Interest =P(1+r/n)^rt

We are given that;

Belen pays= $76.00

Rate= 6.4%

Now,

Plugging these values into the formula, we get:

A=76(1+0.064)3

A=76(1.064)3

A≈91.84

Therefore, by the interest the answer will be $91.84.

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The equations are solved to w = 0 and z = -2. Option B

From the information given, we have the simultaneous equations as

3w-4z=8

2w+3z=-6

Make w the subject from equation 1

w = 8 + 4z/3

Substitute the value into equation 2, we have that;

2(8 + 4z/3) + 3z = -6

expand the bracket, we get;

16 + 8z/3 + 3z = -6

find the LCM, we have;

16 + 8z + 9z/3 = -6

cross multiply

16 + 17z = - 18

add the values

19z = -34

Make 'z' the subject

z =-2

Substitute the value

3w - 4z = 8

3w = 8 - 8

w = 0

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Given matrices are u=6 −3 6 and v= −4 −2 3. u•v=0u2 =81v2 =29u v2 =0

When multiplying two matrices, it is important to verify that the inner dimensions match. If you try to multiply two matrices that don't have compatible inner dimensions, you will get the following error message:

"Error using * Inner matrix dimensions must agree.

"The product of matrices AB is defined if the number of columns of A is equal to the number of rows of B.The product matrix AB is defined as follows:

If A is an m x n matrix and B is an n x p matrix then AB is an m x p matrix u•v Calculation:6 −3 6 • −4 −2 3= (6)(-4)+(-3)(-2)+(6)(3)=-24+6+18=0So, u•v=0u2

Calculation:u2 =u•u= 6 −3 6 •6 −3 6= (6)(6)+(-3)(-3)+(6)(6)=36+9+36=81

Therefore, u2 =81v2 Calculation:v2 =v•v= −4 −2 3 • −4 −2 3=(−4)(−4)+(−2)(−2)+(3)(3)=16+4+9=29Therefore, v2 =29u v2 Calculation:u v2 =u•v•v= (6 −3 6 )• ( −4 −2 3 )2u v2 =0•(−4 −2 3 )=0Therefore, u v2 =0.

Summary:Given matrices are u=6 −3 6 and v= −4 −2 3. u•v=0u2 =81v2 =29u v2 =0

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The interquartile range is 10 (first option)

The interquartile range is the difference between the third quartile and the first quartile of a dataset. It is a measure of variation. The third quartile represents 75% of the dataset. While the first quartile represents 25% of the dataset.  

Interquartile range = third quartile - first quartile

14 - 4 = 10

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Given, the function is f(x,y,z)=5+yxz+g(x,z)Here, we need to find the directional derivative of f at the point (3,0,3) along the direction of the vector (0,4,0) . The directional derivative of f at the point (3,0,3) along the direction of the vector (0,4,0) is 0.

Using the formula of the directional derivative, the directional derivative of f at the point (3,0,3) along the direction of the vector (0,4,0) is given by

(f(x,y,z)) = grad(f(x,y,z)).v

where grad(f(x,y,z)) is the gradient of the function f(x,y,z) and v is the direction vector.

∴ grad(f(x,y,z)) = (fx, fy, fz)

                       = (∂f/∂x, ∂f/∂y, ∂f/∂z)

Hence, fx = ∂f/∂x = 0 + yzg′(x,z)fy

                = ∂f/∂y

                = xz and

fz = ∂f/∂z = yx + g′(x,z)

We need to evaluate the gradient at the point (3,0,3), then

we have:fx(3,0,3) = yzg′(3,3)fy(3,0,3)

                             = 3(0) = 0fz(3,0,3)

                             = 0 + g′(3,3)

                             = g′(3,3)

Therefore, grad(f(x,y,z))(3,0,3) = (0, 0, g′(3,3))Dv(f(x,y,z))(3,0,3)

                                                 = grad(f(x,y,z))(3,0,3)⋅v

where, v = (0,4,0)Thus, Dv(f(x,y,z))(3,0,3) = (0, 0, g′(3,3))⋅(0,4,0)   = 0

The directional derivative of f at the point (3,0,3) along the direction of the vector (0,4,0) is 0.

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