find the sum (3x^2+2x+3)+(x^2+x1)

Answer:

154

Step-by-step explanation:

Answer:

81.25

Step-by-step explanation:

18 : 24

6 : 8

3 : 4

3 boys to 4 girls is the answer

Answer:

Identity property

Step-by-step explanation:

Identity property of multiplication: The product of 1 and any number is that number. For example, 7 × 1 = 7 7 \times 1 = 7 7×1=77, times, 1, equals, 7.

I hope it's helpful!

By the distribution property 6(1/2 + 2/3+3/4) = 23/2    

According to the distributive property, multiplying the difference or aum of numbers will be equivalent to multiplying the individual parts of the difference or sum.

The expression that can explain the above rule is A ( B+ C) = AB + AC

Here we have

6(1/2 + 2/3+3/4)    

By distribution property

=> 6(1/2 + 2/3+3/4)  

= 6(1/2) + 6(2/3)+ 6(3/4)  

= 3 + 2(2) + 3(3/2)          

= 3 + 4 + 9/2

= 7 + 9/2

=  (14+9)/2        [ add 7 and 9/2 by taking 2 as LCM ]

=  23/2  

Therefore,

By the distribution property 6(1/2 + 2/3+3/4) = 23/2    

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Complete Question:

1. Find the value of this fraction computation: 6(1/2 + 2/3+3/4)    

Answer:

1

Step-by-step explanation:

dgshdbahdbdbsbdbdbdbdbebdbdhdhd

Answer:

Terms: x, 4y, 32

variables: x, y

constant: 32

coefficients: 4, 1

Step-by-step explanation:

Hope this helps!

Answer:

Step-by-step explanation:

Using equations, let's solve. In the problem, it said that he ran at 200 meters per minute.

Then, it said that "After 400m, he is tired and immediately slows to a rate of 100  meters per minute."

Hence, it took him 3 minutes to get to Lexington.

Hoped this helped.

\(BrainiacUser1357\)

Answer:

The Answer is A(6+3x=30)

Step-by-step explanation:

Because there is one 6, and 3 x's then you simplify the problem to be:

6+3x=30

ANSWER: 6+3x=30 (Answer A)

Answer:

B) 3(X+6)=30

Step-by-step explanation:

The correct equation should be 6+3x=30

B is 3X+18=30

The other equations are the same

c) 3x=30-6 (the next step to solving the equation

d) 30=3x+6 (symmetric property)

\(2x + 5 = 19 \\ 2 \times 7 + 5 = 19 \\ 14 + 5 = 19 \\ 19 = 19 \)

So, The first equation has the solution x = 7

We would need data on the population of individuals whose high-school GPA is 3.5 and their corresponding first-year college GPAs. We could then calculate the average first-year college GPA for this population.

It's important to note that the average first-year college GPA for individuals with a high-school GPA of 3.5 may not be representative of the overall population of college students. This is because there are likely many factors that influence college GPA beyond high-school GPA, such as course difficulty, study habits, and extracurricular activities.

Additionally, it's possible that the population of individuals with a high-school GPA of 3.5 is not a representative sample of the larger population of college students. For example, this group may be skewed towards students who attend high-achieving high schools or who have access to resources that support academic success.

Overall, the average first-year college GPA for individuals with a high-school GPA of 3.5 would need to be interpreted in the context of these limitations and with an understanding that it may not generalize to the larger population of college students.

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Answer:

2y^2-5y+8

Step-by-step explanation:

that the answer :)

Answer:

2y2−5y+ 8

Step-by-step explanation:

Answer:y= -4x + 12

Step-by-step explanation: i graphed it

The coordinates of the midpoint M of the segment FG is (-2,2).

This question is incomplete, the complete question is;

What is the midpoint M of a line having two endpoints F(-7, 12) and G(3, -8),

The midpoint formula is expressed as;

M = ( (x₁+x₂)/2, (y₁+y₂)/2 )

Given the data in the question;

Point F (-7, 12)

Point G (3,-8)

To determine the midpoint, plug the given points into the formula above and simplify.

M = ( (x₁+x₂)/2, (y₁+y₂)/2 )

M = ( (-7 + 3 )/2, ( 12 + (-8) )/2 )

M = ( ( -4 )/2, ( 12 - 8 )/2 )

M = ( ( -4 )/2, ( 4 )/2 )

M = ( -2, 2 )

Therefore, the  midpoint M of the segment is (-2,2)

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The normalized vector is:

V\(_{hat}\) = v / |v| = (1/√3)i + (1/√3)j - (1/√3)k

Algebra is a branch of mathematics that deals with mathematical operations and symbols used to represent numbers and quantities in equations and formulas.

a) To normalize the vector u = 15i - 6j + 8k, we need to divide it by its magnitude:

|u| = sqrt(15² + (-6)² + 8²) = sqrt(325)

So, the normalized vector is:

\(u_{hat}\) = u / |u| = (15/√325)i - (6/√325)j + (8/√325)k

Similarly, to normalize the vector v = pi i + 7j - kb, we need to divide it by its magnitude:

|v| = √(π)² + 7² + (-1)²) = √(p² + 50)

So, the normalized vector is:

\(V_{hat}\) = v / |v| = (π/√(p² + 50))i + (7/√(p² + 50))j - (1/√(p² + 50))k

b) To normalize the vector u = 5j - i, we need to divide it by its magnitude:

|u| = √(5² + (-1)²) = √(26)

So, the normalized vector is:

\(u_{hat}\) = u / |u| = (5/√(26))j - (1/√(26))i

Similarly, to normalize the vector v = -j + ic, we need to divide it by its magnitude:

|v| = √(-1)² + c²) = √(c² + 1)

So, the normalized vector is:

\(V_{hat}\) = v / |v| = - (1/√(c² + 1))j + (c/√(c² + 1))i

c) To normalize the vector u = 7i - j + 4k, we need to divide it by its magnitude:

|u| = √(7² + (-1)² + 4²) = √(66)

So, the normalized vector is:

\(u_{hat}\) = u / |u| = (7/√(66))i - (1/√(66))j + (4/√(66))k

Similarly, to normalize the vector v = i + j - k, we need to divide it by its magnitude:

|v| = √(1² + 1² + (-1)²) = √(3)

So, the normalized vector is:

\(V_{hat}\) = v / |v| = (1/√(3))i + (1/√(3))j - (1/√(3))k

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Answer:

Step-by-step explanation:

- 3, 000 tells the number of views loss in each month.

Answer: B.   4x + 17 = 23

Step-by-step explanation:

There are 4 x's, a 17, and it shows that the total is 23.

4 x's = 4 × x = 4x

4x + 17 = 23

Hope I helped!

Answer:

Answer would be B.

Step-by-step explanation:

Answer:

Yes, because when the values are substituted in, the equation becomes a true statement

Step-by-step explanation:

plug in the values for x and y and see if the equation makes sense

x=3

y=11

1/3(3)+11=12

1+11=12

12=12

Since the above equation is true, the point is a solution for the linear equation.

The intrinsic value of the stock is $47.80.

The intrinsic value of a stock is calculated using the dividend discount model (DDM).

The DDM formula is as follows:

Dividend / (Required Rate of Return - Dividend Growth Rate)

Given the dividend stream of $2.65, $5.15, and $4, we must first calculate the dividend growth rate.

The dividend growth rate is computed using the formula below:

Dividend Growth Rate = (Dividend in year 2 - Dividend in year 1) / Dividend in year 1= ($5.15 - $2.65) / $2.65= 94.34%

We are given that the dividends will begin declining at a rate of 7% for the foreseeable future.

As a result, we must decrease the dividend growth rate from 94.34% to 7%.

Next, we can now solve for the intrinsic value of the stock using the following equation:

Dividend / (Required Rate of Return - Dividend Growth Rate)Initial Dividend = $2.65

Dividend in year 1 = $5.15

Dividend in year 2 = $4

Required rate of return = 14%

Dividend growth rate = 7%

When we plug these values into the formula, we get:

2.65 / (0.14 - 0.07) + 5.15 / (1.14) + 4 / (1.14)²= $47.80

Therefore, the intrinsic value of this stock is $47.80 when the required return is 14%.

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Answer: wow Ashley smh it’s Lorelei btw

Step-by-step explanation:

Increasing the sample size has an effect on the standard error, but other factors determine whether the increased sample size will increase or decrease the standard error.


The standard error is a measure of the variability of the sample mean. When the sample size is increased, the standard error generally decreases because a larger sample size provides more precise estimates of the population mean. However, other factors such as the variability of the population and the sampling method used can also affect the standard error.

For example, if the population variability is high, increasing the sample size may not have a significant impact on reducing the standard error. On the other hand, if the population variability is low, increasing the sample size can lead to a substantial decrease in the standard error.

In summary, increasing the sample size generally decreases the standard error, but the magnitude of this effect depends on other factors such as population variability and sampling method.

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Answer:

10

Step-by-step explanation:

32 - (5 x 3 + 7) first do the multiplication - order of operations is important!

32 - (15 + 7) then combine the numbers in the parentheses

32 - 22 now subtract

10

Answer:

=2574+1287i

Step-by-step explanation: