Solve for x: three halves plus one half times x equals two x need answer plz:(

The correct answer is "growth of cities."

What is urbanization?

Urbanization is the process by which an increasing proportion of the population in a country or region moves from rural areas to cities or urban areas. This is usually accompanied by a growth in the size and number of cities and towns, as well as changes in the way people live and work.

The correct answer is "growth of cities." Urbanization refers to the process by which more and more people live in cities or urban areas, rather than in rural areas. During the Song period in China (960-1279 AD), there was significant economic growth, which led to increased trade, technological advancements in farming, and the widespread use of money. As a result, more people were able to move to cities, which grew in size and complexity. Urbanization was an important aspect of the economic, social, and cultural changes that occurred during the Song period, and it helped to shape the development of Chinese society in subsequent centuries.

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A discrete function is defined on distinct values, while a continuous function is defined on a continuous interval. Discrete functions consist of isolated points, while continuous functions can take on any value within a given range.

The main difference between a discrete function and a continuous function lies in the nature of their domains and ranges. A discrete function is defined on a set of distinct, separate values, while a continuous function is defined on a continuous interval or range of values.

A discrete function can be thought of as a function that consists of isolated points. For example, let's consider a function that represents the number of students in a classroom over the years. The domain of this function would be the set of discrete values representing each year, such as {2010, 2011, 2012, ...}. The range would be the set of corresponding numbers representing the number of students in the classroom each year.

On the other hand, a continuous function is one that can take on any value within a given interval. For instance, consider a function that represents the temperature in a room over time. The domain of this function would be a continuous interval, such as [0, 24] representing the 24-hour day. The range would be the set of possible temperature values within that interval.

To summarize, a discrete function is defined on distinct values, while a continuous function is defined on a continuous interval. Discrete functions consist of isolated points, while continuous functions can take on any value within a given range.
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The locale of integration is the triangular locale bounded by the lines x = 0, y = 1-x, and y = 2. To switch the arrangement of integration, we have to express the limits of integration as capacities of y rather than x. From the equation of the line y = 1-x, we will illuminate for x to urge x = 1-y.

From the condition of the line y = 2, we see that the greatest esteem of y is 2. The least esteem of y is 0, which is the y-coordinate of the point where the line x = crosses the line y = 1-x.

Hence, the comparable twofold indispensably with the arrangement of integration turned around is:

∫ from y = to y = 2 ∫ from x = to x = 1-y

\( \frac{dy}{dx} \frac{ (y-2)}{ (1-4x+2x^2)}\)

Note that the integrand is the same as within the unique necessarily, but that we have communicated y-2 and \(1-4x+2x^2\) as capacities of y rather than x.

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Answer: I think the answer is 4.

Step-by-step explanation:

I am not sure because i am just in 5th grade (10) so might be wrong and i am so sorry if its wrong.

The answer to following parts are and this can be solved by using probability.

a) 15,890,700 different samples can be chosen

b) 6,523,881 will contain at least one defective chip

c) 41.1%

What is probability?

A probability is the number of desired outcomes divided by the number of total outcomes.

Main body:

The order in which the microchips are chosen is not important. So we use the combinations formula to solve this question.

Combinations formula:

Cₙ,ₓ is the number of different combinations of x objects from a set of n elements, given by the following formula.

Cₙ,ₓ =\(\frac{ n!}{x!(n-x)!}\)

(a) How many different samples can be chosen?

Samples of 6 from a set of 50.

Then

C₅₀,₆ = \(\frac{50!}{6!(50-6)!}\) =15,890,700

15,890,700 different samples can be chosen

(b) How many samples will contain at least one defective chip?

Either a sample contains no defective chip, or it contains at least one. From a), the sum of them is 15890700.

Then

No defective chips:

Four are defective.

So 50-4 = 46 are not.

This is samples of 6 from a set of 46.

C₄₆,₆ = 46!/6!*40!

9,366,819 samples contain no defective chips.

At least one:

9366819 + n = 15890700

n = 6523881

6,523,881 will contain at least one defective chip

(c) What is the probability (as a percent) that a randomly chosen sample of six contains at least one defective chip

6,523,881 out of 15,890,700

6,523,881/15,890,700 = 0.411

As a percent

41.1%

Hence the answer are as follows.

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The length of the model car based on the information is 0.8 feet.

It should be noted that scale simply shows the relationship between a measurement on a model as well as the corresponding measurement on the actual object.

From the information, the model car is constructed with a scale of 1:15.

When the actual car is 12 feet long, the length of the model will be illustrated as x. This will be:

= 1/15 = x / 12

Cross multiply

15x = 1 × 12

15x = 12

Divide

x = 12 / 15

x = 0.8

The length is 0.8 feet.

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Answer:(2x+1)x=45

x=4.5

4.5*2+1=10

Step-by-step explanation:

Answer:

They are congruent.

Step-by-step explanation:

The have the same side length,  as shown by the marking on the side next to the double marked angle and across from single marked angle. They have the same angle measures located in the same places as well. They are congruent as proven by shape, angle measures, and side length.

Answer:  

D

Step-by-step explanation:

go to desmos graphing calculator and insert the point and equation and you will see

For the two supplementary angles given, the value of x is 30. Two angles are called supplementary when their measures add up to 180 degrees.

If two angles are supplementary, their sum must equal 180 degrees. Supplementary angles are double of complementary angles.  So if m∠1=124° and

m∠2=(2x - 4)°, we can set up the equation:

124 + (2x - 4) = 180

Solving for x, we can isolate x by subtracting 124 from both sides:

2x - 4 = 56

Adding 4 to both sides:

2x = 60

Finally, dividing both sides by 2:

x = 30

So the value of x is 30

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Answer:

65000(1.02)^n.

Step-by-step explanation:

Salary = 65000(1.02)^n   where n is the number of years he has worked for the company.

So after one year he earns $6500* 1.02 and after 2 years $65000 * 1.02^2.

The exponential function represents Mark's salary is \(65000(1.02)^n.\)

The mathematical expression f(x)=exp or e^x denotes the exponential function.

The word, unless specifically stated differently, normally refers to the positive-valued function of a real variable, though it can be extended to complex numbers or adapted to other mathematical objects like matrices or Lie algebras.

Given that Mark just landed a great job as an engineer where he will make $65,000 a year. The company he will work for guarantees a 2% pay increase each year so its employees' salaries keep up with inflation. At the end of the first year, Mark will have made $65,000.

The exponential function for the salary will be written as:-

\(Salary = 65000(1.02)^n\)  

where n is the number of years he has worked for the company.

So after one year, he earns $6500 x 1.02, and after 2 years $65000 x 1.02².

Therefore, the exponential function represents Mark's salary is \(65000(1.02)^n.\)

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Answer:

Regular pentagon

Solve for perimeter

P=25cm

a Side

5

cm

Answer:

  100°

Step-by-step explanation:

You have two supplementary angles in the ratio 7:2, and you want the measure of their positive difference.

The sum of supplementary angles is 180°. The sum of the ratio units in the ratio 7:2 is 7+2 = 9, so each ratio unit must stand for 180°/9 = 20°.

The difference in ratio units is 7 -2 = 5, so the difference in the angles will be 5·20° = 100°.

The measure of their difference is 100°.

__

Additional comment

The two angles are 7·20° = 140°, and 2·20° = 40°. The difference is 140° -40° = 100°.

Answer:

f(1)=0

f(x+1)=f(x)+11

The area of the shaded region is 319 square inches in the squares.

The area of larger square

The side length of the square which is larger is 20 in

Area of square = side ×side

=20×20

=400 square inches

The side length of the square which is smaller is 9 in

Area of square =9×9

=81 square inches

To find the area of shaded region we have to find the difference between two squares

Difference=400-81

=319 square inches

Hence, the area of the shaded region is 319 square inches in the figure which has squares.

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Answer:

around $9.0

Step-by-step explanation:

10% of 44 is 4.4 so if you multiply 4.4 by 2 that would be the same a 20% and 4.4 times 2 is $8.80 then I just rounded up to $9

STEP - BY - STEP EXPLANATION

What to do?

Fill in the blank space.

Given:

Elements common to both (-∞, 2) and (-∞, 4) are also known as the intersection of the two sets.

Observe that all integers from -∞ to 2 are both common in the two sets. However, 3 and 4 are not common as they are elements contained only in the second set and not in the first set.

ANSWER

The set of common element to both ( -∞ , 2) and ( -∞ , 4) is ( -∞ , 2)

This represents intersection of these intervals.

The length of the rectangle is 7 cm and the width is 5 cm.

The whole distance covered by the rectangle's borders or its sides is known as its perimeter. As we know the rectangle will have 4 sides then the perimeter of the rectangle will be equal to the total of its four sides. And the unit will be in meters, centimeters, inches, feet, etc.        

The formula for the Perimeter of the rectangle is given by

Here we have

The length of a rectangle is 2cm greater than the width of the rectangle

And perimeter of the rectangle = 24 cm

Let x be the width of the rectangle

From the given data,

Length of the rectangle = (x + 2) cm  

As we know Perimeter of rectangle = 2(Length+width)

=> Perimeter of rectangle = 2(x+2 + x) = 2(2x +2)

From the given data,

Perimeter of rectangle =  24cm

=> 2(2x +2) = 24 cm

=> (2x +2) = 12     [ Divided by 2 into both sides ]

=>  2x = 12 - 2

=>  2x = 10

=>   x = 5         [ divided by 2 into both sides ]  

Length of rectangle, (x+2) = 5 + 2 = 7 cm

Therefore,

The length of the rectangle is 7 cm and the width is 5 cm.

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The product of two locally connected spaces may or may not be locally connected. The local connectedness of the product space depends on the specific properties of X and Y.

The statement "Let X and Y be locally connected. Then X×Y is locally connected" is not true in general. The product of two locally connected spaces is not necessarily locally connected.

To see a counterexample, consider the following:
Let X be the real line R with the usual topology, which is locally connected.
Let Y be the discrete topology on the set {0, 1}, which is also locally connected since every subset is open.

However, the product space X×Y is not locally connected. To see this, consider the point (0, 1) in X×Y. Any open neighborhood of (0, 1) in X×Y must contain a basic open set of the form U×V, where U is an open neighborhood of 0 in X and V is an open neighborhood of 1 in Y. Since Y has the discrete topology, V can only be {1} or Y itself. In either case, U×V contains points other than (0, 1) that do not belong to the same connected component as (0, 1). Therefore, X×Y is not locally connected.

In general, the product of two locally connected spaces may or may not be locally connected. The local connectedness of the product space depends on the specific properties of X and Y.

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The first step to solve this exercise is to write the Mixed number as a decimal number. You can do it by dividing the numerator by the denominator of the fractional part and adding the quotient to the Whole number part, as follows:

So:

Knowing that Positive numbers are greater than zero and knowing that Negatives numbers are less than zero, we can order the given numbers from greatest to least, as you can see below:

Answer:

MNO is also 70. they are corresponding angles

Answer:

3:42 a.m.

hope this helps

have a good day :)

Step-by-step explanation:

Answer:

No it wont

Step-by-step explanation:

8 meters per seconds simply implies covering a distance of 8 meters in 1 seconds. The situation describes speed. Therefore,

We will look for similar one in the options

The answer is 80 meters in 10 seconds.

Answer:

The slope is 6/5, ;)))))))

Answer:

4x= 40

mmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmmm                                            

Answer:

4x= 40

Step-by-step explanation:

Answer:

The digit you replace that box with is 6.

From the total of 300 workers in the factory :

a. Number of men = 200 and Women = 100

b. Number of workers works in the morning = 225

c. Number of workers unionized are 150.

d. Number of workers trustworthy are 50.

Total number of workers in the factory are 300.

a. Fraction of men in the factory are ( 2/3)

= 2/3 of 300

= 200

Women

= 300 -200

= 100

b. Number of workers in the morning shift are

= 3/4 of 300

= 225

c. Total number of workers unionized

= 1/ 2 of 300

= 150

d. Number of trustworthy workers

= 1/6 of 300

= 50

Therefore, out of 300 workers in the factory answer of the following questions are:

a. Number of men and women work in the factory are 200 and 100 respectively.

b. Number of workers works in the morning is 225.

c. Unionized workers = 150

d. Trustworthy workers = 50.

The above question is incomplete , the complete question is :

The Factory has 300 workers of which 2/3 are men, 3/4 work in the morning, 1/2 are unionized and 1/6 are trusted personnel.

a. How many men work in the factory and how many women?

b. How many workers work in the morning?

c. How many are unionized?

d. How many are trustworthy?

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The BAC of the female is an illustration of proportion

BAC is calculated using:

BAC = Alcohol consumed/(Body Weight * R)

The weight is given as:

Body weight = 140 lb

Convert to kg

Body weight = 63.5 kg

For female

R = 0.55

So, we have:

BAC = Alcohol/(63.5 * 0.55)

BAC = Alcohol/34.925

BAC = 0.029Alcohol

The weight or volume of the alcohol consumed is given.

So, we represent it with w.

BAC = 0.029w

Hence, the BAC after consuming the three drinks is 0.029w

We have:

BAC1 = 0.029w

Time (t) = 3 hours

The BAC after 3 hours is

BAC = BAC1 * (t - 0.015)

So, we have:

BAC = 0.029w * (3 - 0.015)

Evaluate the product

BAC = 0.087w

Hence, the BAC three hours after consuming the drinks is 0.087 w

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Answer:

-6 and 2

Step-by-step explanation: