Arrange the digits 1, 2, 3, 4, 5, 6, 7, 8, and 9 into three groups. Make one
group of two digits, one group of three digits, and one group of four digits.
When you multiply the first group of two digits by the second group of three
digits you get the four digit number as your answer
Example: 39x186=7254
There are six other possible combinations.
Part a:

Answer:

I have no idea either

Step-by-step explanation:

Answer: See explanation

Step-by-step explanation:

You didn't really say what you need to calculate but let me try to help out.

From the question, we are informed that an airport shuttle service charges $15 plus $1.15 per mile and that an equation is written as y=mx+b, where y is the cost for x miles.

The equation can be expressed as:

y = 15 + 1.15x

where,

15 = y intercept and this is the initial fixed cost

1.15 = slope and this is the cost per mile

x = number of miles

Answer:

2 times 5.10=10.2

2 times 4.50=9

10.2+9=19.2

19.2 times 21.22

=407.424

Step-by-step explanation:

Answer:

Step-by-step explanation:

Sorry It looks so blurry, find the radius then square it, times it by pie/3.14

a) the equation is : C(H) = F + R * H, b) For the domain of the function, it is reasonable to consider non-negative real numbers and for the range of the function, it should include the fixed cost ($30) as the minimum value.

The repair cost situation can be represented by a function using function notation. Let's define the variables and write the equation. The reasonable domain for the function is the set of non-negative real numbers, representing the number of hours of labor. The range is the set of non-negative real numbers greater than or equal to the fixed cost of $30, representing the total repair cost. This ensures that the cost is always positive and includes the fixed cost.

In this situation, let's define the variables as follows:

Let C represent the total repair cost.

Let H represent the number of hours of labor.

Let F represent the fixed cost of $30.

Let R represent the hourly rate of $18.

Using these variables, we can write the equation for the repair cost as follows:

C(H) = F + R * H

The fixed cost of $30 is added to the product of the hourly rate ($18) and the number of hours of labor (H).

For the domain of the function, it is reasonable to consider non-negative real numbers for the number of hours of labor, as negative hours or non-real numbers are not meaningful in this context.

For the range of the function, it should include the fixed cost ($30) as the minimum value, and any non-negative real number greater than or equal to the fixed cost can be a valid total repair cost. This ensures that the cost is always positive and includes the fixed cost.

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Answer:

The axis of symmetry occurs at x=4 and the vertex at y=64

Step-by-step explanation:

Expand h(x)=x²+8x+16

Axis of symmetry=-b/2a

x=-8/2•1=4

The axis of symmetry is x=4

h(4)=(4)²+8(4)+16

=16+32+16

=64

The vertex occurs at y=64

The incorrect measurements of the right triangle is 36² + 60² = 48²

Given data ,

Let the triangle be represented as ABC

Now , let the height of the triangle be AB = 36 miles north

Let the base of the triangle be BC = 48 miles east

Now , For a right angle triangle

From the Pythagoras Theorem , The hypotenuse² = base² + height²

So , 36² + 48² = 60²

So , the incorrect option from the data is 36² + 60² = 48²

Hence , the triangle is formed

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Answer:

Disagree

Step-by-step explanation:

The did 3 divided by 2/3 to get 4 1/2 or 4.5 so it wouldn't be 4 1/3

Answer:

x = 3

Step-by-step explanation:

2x + 11 = 5

- 11          -11

2x/2         6

x        =     3

Answer:

29.7 m^3

Step-by-step explanation:

Hope this helps

Answer:

$23,302.50

Step-by-step explanation:

Answer:

A.) Measurement of angle 1 is 60, and measurement of angle 2 is 60.

Step-by-step explanation:

We know because those are both acute angles, and cannot be 135, so that eliminates that option. We also know that 45 + 67.5 wont work because the last angle would need to measure 67.5 which would not make sense based on the fact all of the triangles are equal in size and angle measurement. The last option is wrong because 22.5 is way to small for there to only be 8 triangles in the octagon. All the angle measures have to be equal in order for this model to work.

Answer:

The right solution is "$1,920,000".

Step-by-step explanation:

Given:

Project cost,

= $1200000

Dr. Leonard sells by

= 60%,

The mark up value will be:

= \(\frac{1200000\times 60}{100}\)

= \(720,000\) ($)

hence,

The selling price he should put with the bank will be:

= \(Project \ cost+Mark \ up \ value\)

= \(1200000+720000\)

= \(1,920,000\) ($)

Answer:

6d+4 seeds

Step-by-step explanation:

d+5d+4=6d+4

Answer: 38 degrees

Step-by-step explanation:

HZJ and FZG are congruent angles so then that means that they are the same 38 degrees.

The expression is expanded to give f^9

Index forms are described as mathematical ways of expressing numbers that are too large or small in more convenient forms.

Other names are standard forms or scientific notations.

They are also described as numbers with exponents.

From the information given, we have that;

F^6 f^3 f

Following the index rules, the numbers that multiply each other and are of the same base have their exponents added.

Then, we have;

f^6+3+1

Add the values

f^9

Hence, the value is f^9

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Answer:

M=1.05n-0.172

Step-by-step explanation:

Answer:

Put your dot on 7/4 and then then -1 means you will go left 1 time and down 1 time 1 left 1 down it should look like a staircase

Step-by-step explanation:

The match of solutions with the exponential expressions is

1) \(\frac{(2(3^{-2}) )^{3} (5(3^{2}) )^{2} }{(3^{-2})((5)(2))^{2}}=2\)

2) \((3^3) (4^0)^2 (3(2))^{-3} (2^2)=1/2\)

3) \(\frac{(3^74^7) (2(5))^{-3} (5)^2}{(12^7) (5^{-1}) (2^{-4})} =2\)

4) \(\frac{(2(3))^{-1} (2^0)}{(2(3))^{-1}}=1\)

The base will be multiplied by itself a certain number of times, as indicated by the exponent (also known as a power or degree).

Formulae for solving exponents are referred to as exponents formulas. The exponent of a number is written as \(x^{n}\), which means that x has been multiplied by itself n times.

\(x^{n}(x^{m})=x^{n+m} \\\frac{x^{n} }{x^{m} }=x^{n-m} \\(x^{n} )^{m} =x^{nm} \\((x)(y))^{n}=x^{n}(y^{n} \\x^{0}=1\)

1) the solution of the first expression will be

\(\frac{(2(3^{-2}) )^{3} (5(3^{2}) )^{2} }{(3^{-2})((5)(2))^{2}}\)

\((2^3) (3^{-6} ) (5^2) (3^4) / (3^{-2}) (10^2)= (2.2^2.5^2) (3^{-6}.3^4) / (3{^-2}) (10^2)= (2)(10^2) (3^{-2}) / (3^{-2}) (10^2)\\=2\)

2)The solution of the second expression will be

\((3^3) (4^0)^2 (3(2))^{-3} (2^2)\)

Any  number with power zero is 1.

So,

\((3^3) (1^2) (3^{-3}) (2^{-3}) (2^2)= (2^{(-3+2)})=2^-1\\= 1/2\)

3) The solution of third expression will be

\(\frac{(3^74^7) (2(5))^{-3} (5)^2}{(12^7) (5^{-1}) (2^{-4})} \\= \frac{(12^7) (2^{-3}) (5^{-3}) (5^2)}{(12^7) (5^{-1}) (2^{-4})} =\frac{(2^-3) (5^{(-3+2)})}{(5^{-1}) (2^{-4})} = \frac{(2^{-3}) (5^{-1})}{(5^{-1}) (2^{-}4)} = \frac{1}{(2^{-1})} = 2\)

4) The solution to the forth expression will be

\(\frac{(2(3))^{-1} (2^0)}{(2(3))^{-1}}\\=2^{0}\\ =1\)

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Answer:

The person above litteraly gave you the answer just reread the first equations and then you will figure it out

Step-by-step explanation:

Step-by-step explanation:

A represents the number of minutes for television advertising an B represents the square inches of newspaper advertising.

To find the price, you have to multiply the amount of money per minute by the number of minutes for television advertising which is $100 and the amount of money per square inch for newspaper advertising which is $25 and it should be less than or equal to the money he has allocated to advertising as seen in the inequality below.

100a + 25b  ≤  2500

Answer:

distributive property

Answer:

distributive

Step-by-step explanation:

The vector between (-5, 2) and (-7, 9) represented in trigonometric form is described by the expression 7.280 · (cos 105.945° i + sin 105.945° j).

Let be a vector in rectangular form, that is, a vector of the form (x, y). A vector in polar (trigonometric) form is defined by the following expression: (r, θ)

And the magnitude (r) and direction of the vector (θ), in degrees, are, respectively:

\(r = \sqrt{x^{2}+y^{2}}\)     (1)

\(\theta = \tan^{-1}\frac{y}{x}\)

And the vector in rectangular form is described below:

(x,y) = (-7, 9) - (-5, 2)

(x,y) = (-2, 7)

And its polar form is determined below:

\(r = \sqrt{(-2)^{2}+7^{2}}\)

\(r = \sqrt{53}\)

r ≈ 7.280

θ = tan⁻¹ (-7/2)

θ ≈ 105.945°

And the vector between (-5, 2) and (-7, 9) represented in trigonometric form is described by the expression 7.280 · (cos 105.945° i + sin 105.945° j). \(\blacksquare\)

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Answer:

dgjkgc!vhlyj do gjgmnnnhchvgjffjhvhfkjufug

Answer:

12\

Step-by-step explanation:

Answer:

That would be the fraction exactly between 2/7 and 3/7

which would be 2.5 / 7 or 5 / 14

Step-by-step explanation:

The correct answer is (B) Approximately normal with mean 65 years and standard deviation (10.6)/√5 years.

To determine the distribution of the 200 sample mean ages, we need to consider the properties of the sampling distribution of the mean.

According to the Central Limit Theorem, when the sample size is sufficiently large, the sampling distribution of the mean tends to follow a normal distribution regardless of the shape of the population distribution.

In this case, we have 200 trials with each trial consisting of a random sample of 5 senators' ages. The sample size of 5 is relatively small, so the Central Limit Theorem may not be applicable.

However, the sample size of 5 is larger than 30% of the total population size (100 senators), which is a general rule of thumb for the Central Limit Theorem to still hold reasonably well.

Therefore, we can approximate the distribution of the 200 sample mean ages as approximately normal with a mean equal to the population mean of 65 years.

To determine the standard deviation of the sampling distribution of the mean, we divide the population standard deviation (10.6 years) by the square root of the sample size.

Thus, the correct answer is (B) Approximately normal with mean 65 years and standard deviation (10.6)/√5 years.

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Explanation

Step 1

to find the answer just replace the values for x and y

for x=3 and y =4

I hope this helps you

Answer

Option D is the pair of functions which is not a pair of inverse function.

Explanation

First of, the inverse of a function is a function that reverses the actions of the function. That is, for the inverse function, if we are given f(x), we would be able to obtain x.

The step to finding a function's inverse is to write y instead of f(x). We then rewrite by replacing the y by x and then make y the subject of formula, the y which is a subject of formula now, represents the inverse function, f⁻¹(x).

For each of them, we can get the other one from it.

f(x) = (x + 1)/6

y = (x + 1)/6

x = (y + 1)/6

Cross multiply

6x = y + 1

y = 6x - 1

g(x) = 6x - 1

f(x) = (x - 4)/19

y = (x - 4)/19

x = (y - 4)/19

19x = y - 4

y = 19x + 4

g(x) = 19x + 4

f(x) = x⁵

y = x⁵

x = y⁵

y = 5√x

g(x) = 5√x

Only option D doesn't give the inverse of the other function.

Hope this Helps!!!

Answer:

20/27

Step-by-step explanation:

The equation that shows an example of the associative property of addition is:

\(\((-7+i)+7i = -7 + (i+7i)\)\)

According to the associative property of addition, the grouping of numbers being added does not affect the result. In this equation, we can see that both sides of the equation represent the addition of three terms:

\(\((-7+i)\), \(7i\),\)  and  \(\(i\).\)  The equation shows that we can group the terms in different ways without changing the sum.

The equation  \(\((-7+i)+7i = -7 + (i+7i)\)\)  demonstrates the associative property by grouping  \(\((-7+i)\)\) and  \(\(7i\)\)  together on the left side of the equation, and  \(\(-7\)\) and  \(\((i+7i)\)\)  together on the right side of the equation. Both sides yield the same result, emphasizing the associative nature of addition.

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#SPJ11\(\((-7+i)+7i = -7 + (i+7i)\)\)