Find the slope of the line from the equations: y = -2/3x – 1

The overall worst-case time complexity of the algorithm is O(n).

To analyze the worst-case time complexity of the algorithm from exercise 35 of section 3.1, we can follow these steps:

1. Review the algorithm: Recall the algorithm designed in exercise 35, which aims to find the first term of a sequence less than the immediately preceding term.

2. Identify the loop: The main part of the algorithm is a loop that iterates through the sequence of numbers, comparing each term to the previous one.

3. Count the operations: For each iteration of the loop, there are a constant number of operations, such as comparisons and variable assignments.

4. Determine the number of iterations: In the worst-case scenario, the algorithm has to iterate through the entire sequence to find the first term that is less than the immediately preceding term. If the sequence has n elements, the algorithm will have n-1 iterations, since we compare each element with its previous one.

5. Calculate the time complexity: Since each iteration takes a constant amount of time, and there are n-1 iterations in the worst case, the overall worst-case time complexity of the algorithm is O(n). This means that the time complexity grows linearly with the length of the input sequence.

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Answer:

24x+96

Step-by-step explanation:

so we could use Distributive property

which means -12time -2x+-12times-8

                                   =24x+96

i hope is helpful

Answer:

The Super Bowl is an enormously popular sporting event that takes place each year to determine the championship team of the National Football League (NFL). Millions of fans gather around televisions on a Sunday in January or February to celebrate this de facto national holiday.

Step-by-step explanation:

Though the NFL officially formed in 1920, the Super Bowl didn’t happen until more than 40 years later.

In 1960, a group of businessmen who wanted to own football franchises—but were denied by the NFL—decided to launch an alternative league, known as the American Football League (AFL).

Answer:

8. (x+6)² + (y-7)² = 81

9. (x+6)² + (y+8)² = 100

Step-by-step explanation:

Answer:

Answer:

The standard equation for a circle with center (h,k) and radius r is (x-h)² + (y-k)² = r².

For question 9, the given information is the center (-6,-8) and the point (0,0) that passes through the circle. We can use the distance formula to find the radius:

r = √[(0-(-6))² + (0-(-8))²]

r = √[6² + 8²]

r = √100

r = 10

Now we can use the standard equation:

(x-h)² + (y-k)² = r²

(x-(-6))² + (y-(-8))² = 10²

(x+6)² + (y+8)² = 100

Therefore, the correct answer is (o) (x+6)² + (y+8)² = 100.

Answer: $23.92

Step-by-step explanation:

First, we know that 6 bagels is $2.99.

48/6=8

This means that 6 is a multiple of 48, which makes it easier to solve.

$2.99 x 8 = 23.92

= $23.92

Question 8 measurements. Angle H (acute) Angle M (obtuse) Angle K (acute)

Question 9 measurements. Angle P (right) Angle Q (obtuse) Angle R (acute) Angle S (obtuse) Angle T (right)

Any angle that is visibly smaller than 90° in shape is an acute angle.

Any angle that has a square denoted inside the angle means that it is a 90° angle, therefore implying that it is a right angle.

Any angle that is visibly bigger than 90° in shape is an obtuse angle.

Note that in the Q.8, the total summation of the interior angles for a triangle is  180°. In this case, ∠H & ∠K can be safely assumed to be smaller than right angles, which means that ∠M would be either a right angle or obtuse. However, it is not given that ∠M is a right angle, and so the answer is obtuse.

a. Angle H: acute angle

b. Angle M: obtuse angle

c. Angle K: acute angle

It is given that angles P & T are right angles (as denoted by the squares). Therefore, angle Q & S are obtuse, and angle R is acute, based on visible differences:

a. angle P: Right angle.

b. angle Q: Obtuse angle.

c. angle R: Acute angle.

d. angle S: Obtuse angle.

e. angle T: Right angle.

Usually you will not be using visibility to solve the angle measurements, but in this case, it is not stated that shapes are not drawn to scale. Therefore, you can safely assume based on what the angles look like to answer.

The amounts of each type that should be produced to maximize profit is given as follows:

Hence the maximum profit is of:

birr 710.

A system of inequalities is used to model the situation, for which the variables are given as follows:

The number of products is a countable amount, meaning that it cannot assume negative values, hence the first two constraints are given as follows:

For table A, the constraint is of at most 108 hours, hence:

6x + 4y ≤ 108.

For table B, the constraint is of at most 24 hours, hence:

x + y ≤ 24.

Hence the four constraints are combined to form a system of inequalities, which is solved graphically.

The profit function is given as follows:

P(x,y) = 40x + 30y.

As products of type A contribute more to profit, we must find the vertex on the solution which has the highest value of x, which is of:

(17,1).

Meaning that 17 items of type A are made and one item of type B, and the profit is given as follows:

P(17,1) = 40 x 17 + 30 = birr 710.

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Answer:

The answer is

$733.76 monthly payments.

Answer: x= -9/5   or x = -1.8

Step-by-step explanation:

4x + 30 = -6(x - 2)   First apply the distributive property on the left side

4x + 30 = -6x + 12      Add 6x to both sides

+6x           +6x

   10x + 30 = 12     Subtract 30 from both sides

           -30    -30

10x = -18     Divide both sides by 10

 x = -9/5     or x = -1.8

Answer:

the answer is -1.8 if you want to use the decimal and -9/5 if you want to use the fraction

Step-by-step explanation:

4x + 30 = -6(x - 2)

4x+30 = -6x + 12

4x + 6x = 12 - 30

10x = -18

divide both side by 10

x = -9/5 or -1 4/5 or -1.8

( also not trying to gatekeep so i wanna say that i got this answer from an app named photomath. i scanned the question in the camera and it pulled the answer. hoped it helped love!)

Answer:

Step-by-step explanation:

Sum of exterior angles of any Polygon = 360°

23.  x + 65 + 106 + 78 = 360

                    x  + 249   = 360    

{To find the value of x, subtract 249 from both sides}

                               x    = 360 - 249

                                  x = 111°

_________________________________________

24.  x + x + 59 + 48 + 50 + 39 + 58 = 360

                                       2x + 254   = 360

                                                    2x = 360 - 254

                                                    2x = 106

                                                       x = 106 ÷ 2

                                                       x = 53°

____________________________________________

25. 2x + 3x + 44 +85 + 71 = 360

                         5x + 200  = 360

                                    5x  = 360 - 200

                                     5x = 160

                                       x = 160 ÷ 5

                                       x = 32°

_______________________________________________

26.  x+ 2x + 77 + 40 + 45 = 360

                          3x +  162 = 360

                                    3x  = 360 - 162

                                    3x  = 198

                                      x = 198 ÷ 3

                                     x = 66°

Answer:

Step-by-step explanation:

Answer:

A

Step-by-step explanation:

Hope this helps

Answer:

a,c

Step-by-step explanation:

convert them all into a denominator of 20

3/4 = 15/20

3/10 = 6/20

4/5 = 16/20

1/2 = 10/20

Answer:

8x-9

Step-by-step explanation:

You have to combine like terms in order to simplify this problem.

The like terms you have are 5x, and 3x. If you add 5x+3x, you get 8x.

Now, you do nothing with the 9 because there is nothing to combine it with. For example, if your problem was 5x+3x-9+10, you combine 5x and 3x to get 8x, but now with the 9, you keep the subtraction symbol so it is 10-9, (think of it as -9), and when you finish that, you get 1. Now there are no more symbols so you add, 8x+1.

Answer:

8×-9

Step-by-step explanation:

You have to combine like terms in order to simplify this problem.

The like terms you have are 5x, and 3x. If you add 5x+3x, you get 8x.

Now, you do nothing with the 9 because there is nothing to combine it with. For example, if your problem was 5x+3x-9+10, you combine 5x and 3x to get 8x, but now with the 9, you keep the subtraction symbol so it is 10-9, (think of it as -9), and when you finish that, you get 1. Now there are no more symbols so you add, 8x+1.

HOPE IT HELPS.

PLEASE MARK ME AS BRAINLIEST.

DeMoivre's theorem states that for any complex number z = r(cosθ + isinθ) raised to the power of n, the result can be expressed as zn = r^n(cos(nθ) + isin(nθ)). Let's apply this theorem to the given expressions:

1. (1 + i)^6:

Here, r = √2 and θ = π/4 (45 degrees).

Using DeMoivre's theorem, we have:

(1 + i)^6 = (√2)⁶ [cos(6π/4) + isin(6π/4)]

           = 8 [cos(3π/2) + isin(3π/2)]

           = 8i

2. √8 [cos(270) + sin(720)]:

Here, r = √8 and θ = 270 degrees.

Using DeMoivre's theorem, we have:

√8 [cos(270) + sin(720)] = (√8) [cos(1 * 270) + isin(1 * 270)]

                                = 2 [cos(270) + isin(270)]

                                = 2i

3. √2 [cos(270) + sin(270)]:

Here, r = √2 and θ = 270 degrees.

Using DeMoivre's theorem, we have:

√2 [cos(270) + sin(270)] = (√2) [cos(1 * 270) + isin(1 * 270)]

                                = √2 [cos(270) + isin(270)]

                                = -√2

4. 8 [sin(270) + i cos(270)]:

Here, r = 8 and θ = 270 degrees.

Using DeMoivre's theorem, we have:

8 [sin(270) + i cos(270)] = (8) [cos(1 * 270) + isin(1 * 270)]

                                = 8 [cos(270) + isin(270)]

                                = -8i

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Answer:

-103

Step-by-step explanation:

a(1) = 12

a(n) = a(n-1) - 23

a(2) = a(1) - 23

       = 12 - 23

      = -11

Common difference (d) = a(2) -a(1) = -11 - 12  = -23

a(n) =  a1 + (n-1)d

a(6) = 12 + 5 * (-23)

       = 12 - 115

       = -103

Answer:

x=6

Step-by-step explanation:

VZ=UZ

3x+5=23

3x=18

x=6

Compound probabilities that required AND use multiplication

The probability of compound events is of two types

As a general rule, the AND probability require products

Take for instance

P(A and B) = P(A) and P(B)

This gives

P(A and B) = P(A) *  P(B)

So, compound probabilities that required AND use multiplication

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Answer:

Step-by-step explanation:

Answer:

6 ride passes

4 additional items

Step-by-step explanation:

11.

\(T=5.50R+10*7.25\)

\(for T=105.50\)

\(R=6\)

While

T is total cost.

R number of ride passes.

12.

\(T=1.25n+4.75\)

\(for T=9.75\)

\(n=4\)

While

T is total paid.

n is number of addition items.

Answer:

6-5d>21 solve for d? D=<-3

9514 1404 393

Explanation:

An exterior angle is equal to the sum of the remote interior angles. Define ∠PQR = 2q, and ∠QPR = 2p. The purpose of this is to let us use a single character to represent the angle, instead of 4 characters.

The above relation tells us ...

  ∠PRS = ∠PQR +∠QPR = 2q +2p

Then ...

  ∠TRS = (1/2)∠PRS = (1/2)(2q +2p) = q +p

and

  ∠TRS = ∠TQR +∠QTR . . . . . exterior is sum of remote interior

  q +p = (1/2)(2q) +∠QTR . . . . substitute for ∠TRS and ∠TQR

  p = ∠QTR = 1/2(∠QPR) . . . . . subtract q

__

For triangle ABC, draw line DE parallel to BC through point A. Put point D on the same side of point A that point B is on the side of the median from vertex A. Then we have congruent alternate interior angles DAB and ABC, as well as EAC and ACB. The angle sum theorem tells you that ...

  ∠DAB +∠BAC +∠CAE = ∠DAE . . . . a straight angle = 180°

Substituting the congruent angles, this gives ...

  ∠ABC +∠BAC +∠ACB = 180° . . . . . the desired relation

Answer:

22.88 or 23

Step-by-step explanation:

2.6 * 8.8 = 22.88, rounded is 23

I hope this helped, please mark Brainliest, thank you!

Answer:

One-fourth(90)

Step-by-step explanation:

One-fourth is closer to 26% and 88 is closer to 90.

Hope this helped

Answer:

Each member ran (1/12) of a mile.

Step-by-step explanation:

We have 10 members of Balin's soccer team.

Each one of them ran a distance D.

We know that their combined distance was 5/6 of a mile.

And if each one of them ran the same distance D, then the combined distance is ten times D, or :

10*D

and this is equal to 5/6 of a mile, then we get the equation:

10*D = (5/6) of a mile.

We want to solve this for D, so we can divide both sides by 10:

10*D/10 = (5/6)/10 of a mile.

D = (5/10*6) of a mile

D = (5/10)/6 of a mile

D = (1/2)/6 of a mile

D = (1/2*6) of a mile

D = (1/12) of a mile.

This means that each member ran (1/12) of a mile.

Answer:

i cant find the right answersssss

Step-by-step explanation:

The least number of computers that must be shipped is 10.

In order to determine the least number of computers that must be shipped, the equation that represents the cost of shipping should be equal to the selling price of the computers.

3000 + 100x = 400x

In order to determine the value of x, take the following steps:

3000 = 400x - 100x

3000 = 300x

x = 3000 / 300

x = 10

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The correct options are:-

Option B: Translation of 1 unit right

Option F: Vertical stretch by a factor of 2

Translation is a type of transformation in mathematics that involves moving a shape or object without changing its size, shape or orientation.

This is done by sliding the object along a straight line in a particular direction, such as up, down, left or right.

Based on the given information, the transformations that were applied to the red graph to obtain the blue graph are:

A translation of 1 unit right (Option B).

A vertical stretch by a factor of 2 (Option F).

Therefore, the correct options are:

Translation of 1 unit right?

Vertical stretch by a factor of 2.

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Answer:

x:(-1,0),(5,0)

y:(0,-2)

Answer:

see explanation

Step-by-step explanation:

The x- intercepts are where the graph crosses the x- axis

The graph crosses the x- axis at x = - 1 and x = 5 ← x- intercepts

The y- intercept is where the graph crosses the y- axis

The graph crosses the y- axis at - 2 ← y- intercept

Answer:

3/2

Step-by-step explanation:

Image a bit blurry, but I'm counting whoever wrote this was sane enough to pick integer values.

\(f(2) = 1; f(4)=4\)

Average rate of change is the difference in f divided by the difference in x:

\(\frac{\Delta f(x)}{\Delta x} = \frac{4-1}{4-2} = \frac32\)

The running back gained a total of 80.3 yards during the game. The correct answer is option b 80.3 yards.

Let's solve the given problem. Since the running back gained an average of 12.1 yards per carry, the total yards he gained in the first half of the game can be given as follows:

Total yards gained in the first half of the game = Average yards gained per carry x Number of carries

= 12.1 x 8= 96.8 yards

Now, the running back had a net loss of 16.5 yards in the second half of the game.

Total yards lost in the second half of the game = 16.5 yards

Therefore, the total yards gained during the game can be found as the difference between the total yards gained in the first half of the game and the total yards lost in the second half of the game.

Total yards gained during the game = Total yards gained in the first half of the game - Total yards lost in the second half of the game= 96.8 - 16.5= 80.3 yards

Hence, the running back gained a total of 80.3 yards during the game.

Therefore, the correct option is B) 80.3 yards.

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The linear equation y = -x+45 models the scenario.

Solving the linear equation, it exists found that Hans will paint 16 snapdragons.

Since the rate of change exists always the exact, this question exists modeled by a linear equation.

Linear equation: y = mx + b

Where, m exists the slope and b exists the y-intercept.

To find the slope, we have to get two points (x, y), and the slope exists  given by the change in y divided by the change in x.

Points: (11, 34) and (12, 33).

Change in y: 33 - 34 = -1

Change in x: 12 - 11 = 1.

Slope: m = -1/1 = -1

The equation of the line exists y = -x + b

Replacing one of the points, the y-intercept can be found.

Point (11, 34) means that when x = 1, y = 34.

y = -x + b

34 = -1+b

b = 45

Therefore, the equation y = -x+45 models the scenario.

29 daisies mean that y = 29, we have to estimate the value of x for which y = 29.

y = -x+45

simplifying the equation,

29 = -x+45

x = 45 - 29 = 16

The value of x = 16

Therefore, Hans will plant 16 snapdragons.

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Answer:

The equation ✔ x = 45 – y models the scenario.

Hans will plant✔ 16 snapdragons

Step-by-step explanation: