Hi, I need help asap thx u

simply divide f(x) by g(x) ,,then write it in the form

f(x)=g(x)×q(x)+r(x)

where r is the remainder and q(x) is the quotient

on dividing we will get

q(x)=(x+3)

r(x)=0

this shows that g(x) is the factor of f(x)

now we can write

f(x)=(x+3)(x+5)+0

this will be the required answer

hope it helps you

Step-by-step explanation:

B^2+8b+7 is a quadratic expression. It can be factored as (b+7)(b+1).

To factor a quadratic expression, you can use the following steps:

1. Find two numbers that add up to the coefficient of the middle term (8) and multiply to the constant term (7).

2. Write the quadratic expression as a product of two binomials, with the two numbers you found in step 1 as the coefficients of the terms in each binomial.

In this case, the two numbers that add up to 8 and multiply to 7 are 7 and 1. So, we can factor B^2+8b+7 as follows:

(b+7)(b+1)

This means that B^2+8b+7 is equal to the product of (b+7) and (b+1).

Here is a step-by-step explanation of how to factor B^2+8b+7:

1. The coefficient of the middle term is 8.

2. The constant term is 7.

3. The two numbers that add up to 8 and multiply to 7 are 7 and 1.

4. Therefore, B^2+8b+7 can be factored as (b+7)(b+1).

Answer:

42 folds. This fact is mentioned in search results [1], [2], [3], [4], [5], and [7]. It is also noted in search result [6] that the answer may be 45 folds instead of 42, but this is in the context of a discussion on exponential growth and is not a commonly accepted answer to the question. Finally, search result [10] poses a similar question but provides the same answer of 42 folds to reach the moon.

Step-by-step explanation:

Step-by-step explanation:

We have the roots 1/2 and 4/3 and we need to write a quadratic equation of the form a x^{2} +bx+cax

2

+bx+c using those roots. Since we know that 1/2 and 4/3 are roots of our quadratic, we can equate each root to xx and factor backwards:

x= \frac{1}{2}x=

2

1

and x= \frac{4}{3}x=

3

4

2x=12x=1 and 3x=43x=4

2x-1=02x−1=0 and 3x-4=03x−4=0

Now we can multiply the left sides of our equations to get our quadratic:

(2x-1)(3x-4)=6 x^{2} -8x-3x+4=6 x^{2} -11x+4(2x−1)(3x−4)=6x

2

−8x−3x+4=6x

2

−11x+4

W can conclude that the quadratic equation with roots 1/2 and 4/3 is 6x^2-11x+46x

2

−11x+4

Answer:

f(x)=2(x+7/4)^2-49/8

Step-by-step explanation:

An expression that can be used to find the cost of an n-minute long distance call, where n is at least 5 minutes is (0.55 + (n - 5) x 0.07) dollars.

Given:

Long Distance Rates Time (minutes) Cost5 $0.556 $0.627 $0.698 $0.769 $0.8310 $0.90We need to find an expression that can be used to find the cost of an n-minute long-distance call, where n is at least 5 minutes.

The cost of making a long-distance call is given for 5 minutes, 6 minutes, 7 minutes, 8 minutes, 9 minutes, and 10 minutes.

We can observe from the above table that for every increase of 1 minute, the cost increases by $0.07.

We can conclude that the cost of n minutes long-distance call is given by: (0.55 + (n - 5) x 0.07) dollars when n is at least 5 minutes.

Therefore, the required expression is: (0.55 + (n - 5) x 0.07) dollars when n is at least 5 minutes. The above expression is based on the pattern in the table provided for long-distance call rates. We can use this expression for values of n greater than or equal to 5.

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Answer:

\((f\circ g)(x)=-2x^2-2x+4\)

Step-by-step explanation:

So we have the two function:

\(f(x)=-x+6\text{ and } g(x)=2x^2+x+2\)

And we want to find:

\((f\circ g)(x)\)

This is the same as:

\(=f(g(x))\)

So, substitute g(x) into f(x):

\(f(g(x))=-(g(x))+6\)

Substitute:

\(f(g(x))=-(2x^2+x+2)+6\)

Distribute:

\(f(g(x))=-2x^2-x-2+6\)

Combine like terms:

\(f(g(x))=-2x^2-2x+4\)

So:

\((f\circ g)(x)=-2x^2-2x+4\)

And we're done!

The graph of the function y = 5|x - 4| is added as an attachment

From the question, we have the following parameters that can be used in our computation:

y = 5|x - 4|

The above function is an absolute value function that has been transformed as follows

Next, we plot the graph using a graphing tool by taking not of the above transformations rules

The graph of the function is added as an attachment

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all work should be in the picture, lmk if theres anything confusing

Using the Pythagorean theorem, the length of the side x is √147.

So, the formula of the Pythagorean theorem:

Now, substitute the values and calculate as follows:

Therefore, using the Pythagorean theorem, the length of the side x is √147.

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Answer:

10.75

Step-by-step explanation:

2.5 x 4.3 = 10.75

Answer:

\({ \rm{2.5 \times 4.3 = 10.75}} \)

Without additional details, we cannot determine the number of two-dozen tulip arrangements the florist should expect to sell with the anticipated 4,600 more customers.

To determine the number of two-dozen tulip arrangements the florist should expect to sell if they anticipate 4,600 more customers, we need to examine the given results and make a reasonable assumption based on the available information.

Unfortunately, the given results or information regarding the number of tulip arrangements sold or the relationship between customers and sales are not provided. Without this data, it is not possible to accurately estimate the number of arrangements that will be sold with an additional 4,600 customers.

To make an accurate prediction, we would need more information such as the average number of tulip arrangements sold per customer or any patterns or trends observed in the sales data.

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The recursive relation of the data distribution a(n) = a ( n - 1 ) x n - ( n - 1 ).

A sequence of values is defined by a mathematical equation termed as a recursive relation, also known as recursive relation. It derives current value(s) through specified initial value(s) and previous value dependent rule(s). In essence, it generates numeric sequences.

Note that every individual unit can be derived by multiplying the preceding one with a rising integer, and subsequently subtracting a descending integer:

1 x 1 - 0 = 1

1 x 2 - 1 = 1

1 x 3 - 2 = 5

5 x 4 - 3 = 17

17 x  5 - 4 = 71

71 x 6 - 5 = 247

We can deduce the relation of a(n) = a ( n - 1 ) x n - ( n - 1 ).

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Answer:

1/5x

Step-by-step explanation:

1/5x

Answer:

231.5

five tenths = 0.5

Answer:

2-(-2)= 4

Step-by-step explanation:

Answer:

4

Step-by-step explanation:

Step 1: Write out your equation

2-(-2)

Step 2: Simplify

Two positives make a negative so this makes our equation

2+2

Step 3: Solve

2+2=4

Hence, the correct answer is 4.

Answer:

the answer of this question is -5

Step-by-step explanation:

-2-3= -5

The function is f(x) = 3cos(2πx)—6 if the function has a maximum

point at (-2, -3) and a minimum point at (–2.5, -9).

Trigonometry is a branch of mathematics that deals with the relationship between sides and angles of a right-angle triangle.

We have a function:

f(x) = a cos(bx + c) + d

Here a is the amplitude:

Midline line y = -6

a = |-6-(-3)| = 3

d = -6 (midline)

Difference = |-3 + 2| = 1

b = 2π/1 = 2π

By plugging points in the equation, we get

c = 0

The equation become:

\(\rm y\ =\ 3\cos\left(2\pi x)-6\)

Thus, the function is f(x) = 3cos(2πx)—6 if the function has a maximum

point at (-2, -3) and a minimum point at (–2.5, -9).

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The form of association that would be found in the variables would be:

As the number of hours spent playing a video game increases, the player is likely to reach higher levels within the game. So positive association.

The number of letters in a person's name and the last digit of their phone number are likely to be unrelated and randomly distributed. There is no association.

As the temperature of the drink decreases, the number of ice cubes in the drink is likely to increase, and vice versa. This is therefore negative association.

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The volume of the solid generated by revolving about the line y=-1 is 324π cubic units and the volume of the solid generated by revolving about the line y=-2 is 216π cubic units.

To find the volume of the solid generated by revolving the region bounded by the parabola y=-(x^2)/9 and the lines y=-1 about a line, we can use the method of cylindrical shells.

a) The line y=-1 is the axis of revolution, so the volume of the solid generated by revolving the region about this line is:

V = ∫[(-1-(x^2)/9)^2 - (-1)^2] * 2πx dx

where the integral is taken over the interval for which the parabola y=-(x^2)/9 is above the line y=-1. So the limits of the integral are from -3 to 3, the volume is:

V = ∫[(-1-(x^2)/9)^2 - (-1)^2] * 2πx dx from -3 to 3 = 324*π cubic units

b) The line y=-2 is the axis of revolution, so the volume of the solid generated by revolving the region about this line is:

V = ∫[(-2-(x^2)/9)^2 - (-2)^2] * 2πx dx

where the integral is taken over the interval for which the parabola y=-(x^2)/9 is above the line y=-2. So the limits of the integral are from -3 to -sqrt(92) = -3 to -3sqrt(2) and 3*sqrt(2) to 3 , the volume is:

V = ∫[(-2-(x^2)/9)^2 - (-2)^2] * 2πx dx from -3 to -3sqrt(2) + ∫[(-2-(x^2)/9)^2 - (-2)^2] * 2πx dx from 3sqrt(2) to 3 = 216*π cubic units

c) The line y=1 is not on the same side of the parabola y=-(x^2)/9 as the region bounded by the parabola and the lines y=-1 so there is no solid generated by revolving about this line.

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Answer:

13

49

Step-by-step explanation:

13 is a 2 digit odd number which is prime

49 is a 2 digit odd number which is x composite

Answer:

i don't have lesion kau you forever i am sorry

Step-by-step explanation:

your browser to mo Lego house of blues festival

Answer:

72%

Step-by-step explanation:

13 divided by 18 is .72 so, as a percentage, this is 72%

Answer:

the answer is 3

Step-by-step explanation:

20% of 30% of 10% of 500 is 3

Step-by-step explanation:

Answer:

\(5 + (9 + b) \\ 5 + 9 + b \\ 14 + b \: answer\)

Step-by-step explanation:

Answer:

10 years old

Step-by-step explanation:

lets break it down:

6 more means +6

four times means *4

so if her son is x years old, she is 4x+6

since we know she's 46, we know that 4x+6=46

now we just solve the equation

4x+6=46

-6 on both sides

4x=40

/4 on both sides

x=10

Using the tangent of an angle from trigonometric ratios, the height of the tower is 45.15m

From the diagram of the situation, we can calculate the height of the tower using trigonometric ratios.

Assuming the distance apart the two wires is taken into consideration;

We can have a right - angle triangle.

Using tangent of an angle;

tan θ = opposite / adjacent

tan 62 = x / 24

cross multiply both sides

x = 24 tan 62

x = 45.15 m

The height of the tower is 45.15m

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