14 - 2x = 3(x - 2) what is the answer​

Answer:

0.66 and 33/50

62.5% and 5/8

0.75 and 3/4

120% and 1 1/5

0.005 and 1/200

3.75 and 375%

I hope that is correct and helps you! :)

Step-by-step explanation:

The approximate x-coordinates of the extreme points and inflection pointof F are:

Local maximum: x ≈ -3.5

Inflection point: x ≈ -1.5

Local minimum: x ≈ 2.5

Using a CAS such as WolframAlpha, we can find that an antiderivative of f(x) is:

F(x) = -xe^(-x)cos(x) + e^(-x)sin(x) - cos(x)

To determine the x-coordinates of the extreme points and inflection points of F, we can graph both f(x) and F(x) on the same set of axes. Here is the graph:

Graph of f(x) and F(x)

From the graph, we can see that F(x) has two critical points, one at approximately x = -3.5 and the other at x = 2.5. The first critical point is a local maximum and the second critical point is a local minimum. We can also see that F(x) has one inflection point at approximately x = -1.5.

Therefore, the approximate x-coordinates of the extreme points and inflection point of F are:

Local maximum: x ≈ -3.5

Inflection point: x ≈ -1.5

Local minimum: x ≈ 2.5

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my dude the answer is

  3

Step-by-step explanation

Answer:

But it not a prime number :( maybe divide

Step-by-step explanation:

Answer:

1049.75

Step-by-step explanation:

take 15% off of 1235 or 1235 divided by 15%

The discount will be 15% and the discounted price is $1049. 75

A discount is a price reduction you offer a customer. There are also other methods that you can use to attract customers.

Given:

price for 35 uniforms = 1235

as, there is 15% discount for the items 25- 49 items.

So, there is 15% discount for 35 uniforms

Thus, the discounted price is

=1235 (1- 15%)

=1235 (1- 0.15)

=1235 x 0.85

= $1049. 75

Hence, the discounted price is $1049. 75.

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a. The current sale price for the computer system is given as follows: $618.4.

b. The amount paid by the club members, with the discount, is given as follows: $587.48.

The prices are found applying the proportions, which are the decimal equivalent of the percentages relative to each discount.

The selling price is of:

$773.

The markdown is of 20%, hence the current sale price is 100 - 20 = 80% of the selling price, hence:

0.8 x 773 = $618.4.

Club members get an additional discount, of 5%, meaning that they pay 95% of $618.4, and the amount is obtained as follows:

0.95 x 618.4 = $587.48.

The problem is given by the image presented at the end of the answer.

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Answer:

Step-by-step explanation:

If parallel lines don't intersect, then there can't be any solutions. An intersection represents a solution.

If this is a true false question, the statement is false.

Answer:

0.003,0.032,0.302, and then 0.320

Step-by-step explanation:

Answer:

$25

Step-by-step explanation:

money=x

3x-6=69

3x=75

x=25

Hope this helps plz hit the crown :D

Answer:

%25 dollars  saved

Step-by-step explanation:

a) x[n] = e²+j5n is not periodic.

b) x(t) = sin¹ (70m t) has a period of T = 2π / (70m).

c) x[n] = cos(0.375n) + sin(0.5π n) has a period of T = 8.

To determine if the given signals are periodic, we need to check if there exists a positive value T for which the signals repeat after every T units of time (for continuous-time signals) or every T samples (for discrete-time signals). Let's analyze each signal:

a) x[n] = e²+j5n

This discrete-time signal is not periodic. The exponential term e² will keep growing as n increases, and there is no repeating pattern.

b) x(t) = sin¹ (70m t)

This continuous-time signal is periodic. To find its period, we need to identify the smallest positive value T for which sin¹ (70m t) repeats. The period of a sin¹ function is 2π, divided by the coefficient of t inside the sin¹ function. Therefore, the period is T = 2π / (70m).

c) x[n] = cos(0.375n) + sin(0.5π n)

This discrete-time signal is periodic. To find its period, we need to identify the smallest positive value T for which cos(0.375n) and sin(0.5π n) repeat. The period of both cos and sin functions is 2π. We need to find the least common multiple (LCM) of the coefficients in front of n for both terms, which is 8. Therefore, the period is T = 8.

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The above question is a mathematical proof of the relationship between Lines and angles related to a Rhombus. See the proof below.

We know,

A Rhombus is a parallelogram with four sides (that is a quadrilateral). It's sides however are all of equal length.

we have,

∠DEC ≅ ∠BFC  Reason = All Right Angles with Equal dimensions are congruent.

∠C ≅ ∠C  Reason = It is the same angle for the two Right angles above which are congruent, hence Reflexive Property.

Δ DEC ≅ Δ BFC  Reason = Angle Angle Side. The triangles are said to be congruent when two angles and a non-included side of one triangle match the corresponding angles and sides of another triangle.

 ≅   Reason = The corresponding parts of congruent triangles are congruent. Also, it is a parallelogram with all congruent sides.

ABCD is a Rhombus Reason = Its sides are all congruent.

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complete question:

Given: ABCD is a parallelogram, FC is congruent to EC, DE bisects BC and BF bisects DC Prove: ABCD is a rhombus

Answer:

15.5kg  and   13.25kg

Step-by-step explanation:

8x+4y=177

3x+2y=73 (changes to -----> 6x+4y=146)

subtract

2x=31

x=15.5 (large)

plug back in

3(15.5)+2y=73

46.5+2y=73

26.5=2y

13.25=y

after one year he will owe the bank 82,000.00

Considering that 30 out of 120 clients are willing to pay at least $95, we use the it's concept and find that there is a 0.25 = 25% probability that a customer is willing to pay at least $95.

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

In this problem, we suppose that 30 out of 120 clients are willing to pay at least $95, hence:

\(p = \frac{30}{120} = 0.25\)

There is a 0.25 = 25% probability that a customer is willing to pay at least $95.

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Answer:

the answer would be 64

Step-by-step explanation:

you would need to make a sample space and when you test them you will have 64 outcomes

The position function of the object is s(t) = -5/16 cos(4t) + 1/4 sin(4t) + 6.

The given information provides the acceleration function a(t) = 5 sin(4t), initial velocity v(0) = 1, and initial position s(0) = 6. To find the position function, we need to integrate the acceleration function twice with respect to time.

Step 1: Integrating the acceleration function once will give us the velocity function. Since the integral of sin(4t) is -1/4 cos(4t), we have v(t) = -5/4 cos(4t) + C1.

Step 2: To determine the constant of integration, C1, we use the initial velocity condition v(0) = 1. Substituting t = 0 and v(0) = 1 into the velocity function, we find 1 = -5/4 cos(0) + C1, which simplifies to C1 = 1 + 5/4 = 9/4.

Step 3: Integrating the velocity function once more will yield the position function. Integrating -5/4 cos(4t) + 9/4 with respect to t, we obtain s(t) = -5/16 cos(4t) + 1/4 sin(4t) + C2.

To find the constant of integration C2, we utilize the initial position condition s(0) = 6. Plugging in t = 0 and s(0) = 6 into the position function, we get 6 = -5/16 cos(0) + 1/4 sin(0) + C2, which simplifies to C2 = 6.

Therefore, the position function of the object is s(t) = -5/16 cos(4t) + 1/4 sin(4t) + 6.

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Answer:ANSWER:  $35 + (-$7) + (-$5)

Step-by-step explanation:

Total - book $ - magazine $

Which is equal to:

Total + (-book $) + (-magazine $)

$35 + (-$7) + (-$5)

Hope this helps! :)

56/120

Step-by-step explanation:

The body masses of the two children in terms of their father's body mass, x, are:

First child's body mass = 5x/6 kg

Second child's body mass = 4x/5 kg

To express the body mass of the man's two children in terms of their father's body mass, we can use the given ratios.

Let the body mass of the man be x kg.

The first child's body mass is five-sixths of their father's body mass:

Body mass of the first child = (5/6) * x

= 5x/6 kg.

The second child's body mass is four-fifths of their father's body mass:

Body mass of the second child = (4/5) * x

= 4x/5 kg.

Therefore, the body masses of the two children in terms of their father's body mass, x, are:

First child's body mass = 5x/6 kg

Second child's body mass = 4x/5 kg

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The best estimate of the solution to the system of equations will be (1, 4). Then the correct option is C.

The allocation of weights to the important variables that produce the calculation's optimum is referred to as a direct consequence.

The system of the equations is given below.

2x + 3y = 12            ...1

4x + 2y = 10           ...2

Divide the equation 2 by 2, then we have

2x + y = 5            ...3

Subtract equation 3 from equation 2, then we have

2x + 3y - 2x - y = 12 - 5

2y = 7

y = 3.5

y ≈ 4

Then the value of 'x' is calculated as,

2x + 3.5 = 5

2x = 1.5

x = 0.75

x ≈ 1

The best gauge of the answer for the arrangement of conditions will be (1, 4). Then, at that point, the right choice is C.

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Answer:

-11

Step-by-step explanation:

Find the distance from point A to point B.

|-14 - 10| = |-24| = 24

Now find 1/8 of the distance from A to B.

1/8 * 24 = 24/8 = 3

Add 3 to the coordinate of point A.

-14 + 3 = -11

Answer: -11

Answer:

the point that lies at 1/8 from A = -11

Step-by-step explanation:

       1/8      

        v

A --------------------|---------------B

-14                      0                10

14 + 10 = 24

1/8 x 24 = 3

distance from point A = 3

therefore,

the point that lies at 1/8 from A = -11

Answer: Approximately 5.22%

========================================================

Work Shown:

A = true value = 13.4 seconds

B = measured value (erroneous value) = 14.1 seconds

C = percent error

C = [ (B-A)/A ] * 100%

C = [ (14.1-13.4)/(13.4) ] * 100%

C = 0.0522 * 100%

C = 5.22%

This value is approximate.

Answer: main

Step-by-step explanation:

Answer:

yeah it's main it cuts up through oak and elm

Answer:

C: in terms of the number of books, m, she orders.

Step-by-step explanation:

Answer:

are you sure

Step-by-step explanation:

Answer:

Put an X on D, C, and F

G= 256

A=20

B=560 ( I'm not too sure)

H= 6

E= (I'm sorry I cant do E I have to go)

Step-by-step explanation:

Answer:

Q=-8

Step-by-step explanation:

Q-2-6

Answer:

68%

Step-by-step explanation:

In normal distribution, the empirical rule (aka 68-95-99.7 rule) describes the approximate proportion of data that falls within certain distances from the mean of a normal distribution. Specifically, the rule states that:

The average of a distribution, also known as the mean, is calculated by dividing the sum of all the observations by the total number of observations.

To understand why this calculation yields the average, consider the following:

Summation of x: The sum of all the observations, denoted as Σx (capital sigma x), represents the total value obtained by adding up all the individual values in the distribution. For example, if we have a set of observations {2, 4, 6, 8}, the summation of x would be 2 + 4 + 6 + 8 = 20.

Number of observations: The total number of observations, denoted as N, represents the count of how many values are included in the distribution. Using the previous example, if we have the set of observations {2, 4, 6, 8}, the number of observations N would be 4.

Division: By dividing the sum of all the observations (Σx) by the total number of observations (N), we calculate the average. In mathematical notation, the average (mean) is expressed as:

Mean (average) = Σx / N

Using our previous example, the average (mean) would be: 20 / 4 = 5.

The division operation by the total number of observations normalizes the sum of the values, resulting in an average value that represents the central tendency of the distribution. It gives us a measure of the "typical" or "average" value within the set of observations.

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