Need Help Please! Real quick....I'll give brainliest to first correct answer!!!! ASAP.....Gotta turn it in.

Answer:

(1/3)π(5-1)^3

Step-by-step explanation:

The volume of the solid obtained by rotating the region bounded by the given curves about the specified line, y = 3, is

V = ∫5√(x-1) dx

V = ∫5(y-(-1)) dy

V = ∫5(y+1) dy

V = ∫5y dy + ∫5dy

V = ∫5y dy + 5

V = [y^2/2]5 + 5

V = [5^2/2] + 5

V = 5+5

V = 10

Answer:

33.

Step-by-step explanation:

75%   x

100   44

x = (44 * 75 ) / 100 = 33.

The zeroes of the function will be negative 2 and 1.

It is a method for dividing a polynomial into pieces that will be multiplied together. At this moment, the polynomial's value will be zero.

Let a, b, c, and d are the zeroes of the polynomial.

Then the polynomial is given as,

⇒ (x - a)(x - b)(x - c)(x - d)

The degree of the polynomial will be greater than or equal to the number of zeroes.

The intersection of the curve with the x-axis will be (-2, 0), and (1, 0).

Thus, the zeroes of the function will be negative 2 and 1.

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Samuel will need 208 ft² of pavers to cover his patio.

What is the area of the trapezoid?

The area of a trapezoid is equal to half the product of the height and the sum of the two bases, per the trapezoid area formula. The area is equal to 1/2 x (Sum of Parallel Sides) x (perpendicular distance between the parallel sides).

Samuel wants to cover a trapezoid-shaped patio

This means that,

To get the number of square feet of pavers he'll need, we need to get the area of his patio

The area of the trapezoid is calculated as follows:

[tex]Area = \frac{base_{1} + base_{2}}{2} * height[/tex]

We have,

base₁ = 14 ft

base₂ = 18 ft

height = 13 ft

substituting the given values to get the area:

[tex]Area = \frac{14 + 18}{2} * 13[/tex]

Area = 16 * 13

Area = 208 ft²

Hence, Samuel will need 208 ft² of pavers to cover his patio.

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Answer:

69.06

Step-by-step:

1 ) Calculate the discount.

15% of 1250 is...

187.5

2 ) Subtract 187.5 from 1250...

1062.5

3 ) Calculate the sales tax.

6.5% of 1062.5 is...

69.06

4 ) Add 69.06 to 1062.5 to get the final answer...

$1131.56

Hope this helps! :)

Answer:

69.06

Step-by-step explanation:

15% of R1250

= R187, 5

R1250 - R187 ,5

= R1062,5

Answer: 14h + 11d

That's it

The number of shares of $4.00's shares are125 and the number of shares of $5.00's shares are 375.

According to the question,

We have the following information:

An investor bought 500 shares of stock, some at $4.00 per share and some at $5.00 per share. And the total cost was $2375.00.

Let's take the cost of $4.00's share to be x and that of $5.00's share to be y.

x+y = 500

x = 500-y ...(1)

4x+5y = 2375

Putting the value of x from equation 1:

4(500-y) +5y = 2375

2000-4y+5y = 2375

2000+y = 2375

y = 2375-2000

y = 375

Putting the value of y in equation 1:

x = 500-375

x = 125

Hence, the number of shares of $4.00's shares are125 and the number of shares of $5.00's shares are 375.

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The mean of the sample is 7 when the sample is number 7,5,9,6,8,7.

Given that,

The numbers are 7,5,9,6,8,7.

We have to find the mean of the numbers.

The mean, or average of the given numbers, is calculated by dividing the sum of the numbers by the total number of numbers. Mean is equal to (Sum of All Observations/Total Observations).

In mathematics and statistics, the concept of mean is crucial. The most typical or average value among a group of numbers is called the mean.

The mean is

(7+5+9+6+8+7)/6

42/6

7

Therefore, The mean of the sample is 7 when the sample is number 7,5,9,6,8,7.

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a) If we don't have enough info we can create bias in the results and that's not the idea. and since the experiment is conducted in public WIFI spot probably we have some information that will be not share with other and that probably will create bias in the results. b) And we can use the complement rule and we have:Step-by-step explanation:Previous conceptsThe binomial distribution is a "DISCRETE probability distribution that summarizes the probability that a value will take one of two independent values under a given set of parameters. The assumptions for the binomial distribution are that there is only one outcome for each trial, each trial has the same probability of success, and each trial is mutually exclusive, or independent of each other".Solution to the problemLet X the random variable of interest, on this case we now that:The probability mass function for the Binomial distribution is given as:Where (nCx) means combinatory and it's given by this formula:Part aIf we don't have enough info we can create bias in the results and that's not the idea. and since the experiment is conducted in public WIFI spot probably we have some information that will be not share with other and that probably will create bias in the results. Part bFor this case we want this probability:And we can use the complement rule and we have:

Answer:

87.5%

12%

Step-by-step explanation:

7 divided by 8 equals 0.875

Multiply that by 100 to get percent to get 87.5%

6 divided by 50 equals .12

Multiplied by 10p to get percent is 12%

Hopes this helps please mark brainliest

Answer:

87.5%

12%

Step-by-step explanation:

Use a calculator to divide the numerator by the denominator. Then multiply the decimal by 100.

7/8 = 0.875 = 87.5%

6/50 = 0.12 = 12%

The point-slope form the equation of the line passing through (-6,-2) and (-3,-23) is 7x + y +44=0

What is point-slope form the equation of line?

The point-slope form of the equation of line passing through two points (x₁,y₁) and (x₂,y₂) is given by:

(y-y₁) = m(x-x₁)

Where m is slope and m  =(y₂-y₁)/(x₂-x₁)

Here, given points are  (-6,-2) and (-3,-23).

So, x₁ = -6, y₁ = -2

x₂ = -3, y₂ = -23

So,

Slope of line of line (m) = {-23-(-2)}/{-3-(-6)}

= (-23+2)/(-3+6)

= -21/3

m= -7

Now,

Equation of line passing through the given points is given by-

y-(-2)= -7{x-(-6)}

y +2 = -7(x+6)

y+2 = -7x - 42

7x + y +42 +2=0

7x + y +44=0

Hence, the equation of line passing through the given points is 7x + y +44=0

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The 99% confidence interval for the difference between the average years of service between men and women would be = 3.43.

Confidence interval is defined as the statistical parameter that is used to know if a set of values would fall within a certain range of population or not.

Using the statistical table, the value of 99% or 0.99 confidence interval has a z-score = 2.576

The standard error that exists between the bothe value = SD/Ö

Where SD = difference between the standard deviations = 8.39 - 4.39 = 4

Where ñ = different between the average years of service = 9.62

Standard error= 4/√9.62 = 4/3.01 = 1.33

The confidence interval = 2.576 × 1.33 = 3.43.

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The quadratic functions x² = 16, (x - 4)² = 169 and 4x² - 225 = 0 have solutions 4, (17 or -9) and (7.5 or -7.5) respectively.

A quadratic equation is an algebraic equation of the second degree in x. The quadratic equation in its standard form is ax² + bx + c = 0, where a and b are the coefficients, x is the variable, and c is the constant term. The first condition for an equation to be a quadratic equation is the coefficient of x² is a non-zero term(a ≠ 0). For writing a quadratic equation in standard form, the x² term is written first, followed by the x term, and finally, the constant term is written. The numeric values of a, b, c are generally not written as fractions or decimals but are written as integral values.

In the first function;

1. x² = 16

take the square roots of both sides;

x = √16

x = 4

2. (x - 4)² = 169

Open the bracket

x² - 8x + 16 = 169

Solving for x

x = 17 or x = - 9

3. 4x² - 225 = 0

4x² = 225

x = 7.5 or x = -7.5

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[tex]{ \green{ \boxed{ \purple{ \sf{(1 - {x}^{2}) \frac{ {d}^{2}y }{d {x}^{2} } - x \frac{dy}{dx} = 0}}}}}[/tex]

Step-by-step explanation:

Given,

[tex]{ \blue{ \sf{y = { \sin}^{ - 1}x}}}[/tex]

differentiate with respect to x

[tex]{ \purple{ \sf{ \frac{dy}{dx} = \frac{1}{ \sqrt{1 - {x}^{2} } } }}}[/tex]

[tex]{ \purple{ \sf{ \sqrt{1 - {x}^{2} } \frac{dy}{dx} = 1}}} \: { \to} \: { \tt{ {eq}^{n} (1)}}[/tex]

This is in the form of uv method

uv = uv' + vu' = 0

[tex]{ \tt{ \sqrt{1 - {x}^{2} } = u}}[/tex]

[tex]{ \tt{ \frac{dy}{dx} = v}}[/tex]

u' = differentiation of u

v' = differentiation of v

Apply uv method to Eqⁿ (1) then,

[tex]{ \purple{ \sf{ \sqrt{1 - {x}^{2} } = \frac{ {d}^{2} y}{d {x}^{2} } + \frac{dy}{dx} \frac{1}{ \cancel2 \sqrt{1 - {x}^{2} } } (0 { \cancel{- 2}}x) = 0}}}[/tex]

Multiply by [tex]{ \red{ \sf{ \sqrt{1 - {x}^{2}}}}} [/tex] then,

[tex]{ \boxed{ \purple{ \sf{(1 - {x}^{2}) \frac{ {d}^{2}y }{d {x}^{2} } - x \frac{dy}{dx} = 0}}}}[/tex]

Answer: [tex]-4.45, 0.45[/tex]

Step-by-step explanation:

[tex]5x+2=x^2 +9x\\\\x^2 +4x-2=0\\\\x=\frac{-4 \pm \sqrt{4^2 -4(1)(-2)}}{2}\\\\x=-2 \pm \sqrt{6}\\\\x \approx -4.45, 0.45[/tex]

The probability that Ahmad selects two blue marbles from the two jars is of:

10%.

The probability of an event in an experiment is calculated as the number of desired outcomes of the experiment divided by the number of total outcomes of the experiment.

Ahmad moves 2 blue marbles from one jar to another jar, hence the distribution of colors on each jar will be given as follows:

Hence the probability of selecting a blue marble from each jar will be given as follows:

Then the probability of both marbles being blue is of:

p = 3/13 x 7/17 = 0.1 = 10%. (rounded).

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The graph best represents f^-1(x) is Option A so A is correct.

Given function:

f(x) = [tex]5\sqrt{x+3} -2[/tex]

Inverse of f(x) is:

[tex]= 5\sqrt{y+3}-2=x= 5\sqrt{y+3}=x+2= \sqrt{y+3}=(x+2)/5= y+3=((x+2)^2)/25= y=((x+2)^2)/25-3= y=(x^2)/25+(4x)/25+4/25-3= y=(x^2)/25+(4x)/25-71/25[/tex]

f^-1(x) = 1/25([tex]x^{2} +4x-71[/tex]).

Using graphing calculator:

The inverse of f(x) represents the graph Option A so A is correct.

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Both the domain and range of the transformed function are the same as those of the parent function. So option A is correct.

What is domain and range ?

All the values that go into a function is called domain . The output values are called the range.

Main body:

We have,

The function f(x) = |x|  is reflected across y-axis, which gives |-x| = |x|

And then the function is translated to the left by 5 units.

So, the transformed function is translated to 5 units left.

Thus, from the graph below, we get, g(x) =|x+5|

domain of both functions is the set of all real numbers.

Range of both functions is the set = {y, y≥0}

Hence Both the domain and range of the transformed function are the same as those of the parent function.

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Answer: A on Edge 2023

Step-by-step explanation:

Using the given graph, the function table that is completed would be:

Input       Output            

-9              1

-5              1

-2              1

A function is graphed by plotting the input values on the x-axis against the output values on the y-axis. This means all input values are on the x-axis, and their corresponding output values are on the y-axis.

To find the output value when an input value is given as 4, we need to trace the output value that corresponds to x = 4 on the graph.

Using the graph in the diagram, we know the following:

When the input value is x = -9, the output value is y = 1.

When the input value is x = -5, the output value is y = 1.

When the input value is x = -2, the output value is also y = 1.

The complete function table would be:

Input       Output            

-9              1

-5              1

-2              1

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Answer: hm

Step-by-step explanation: yes.

The sets A and B are equivalent but they are not equal.

We know that a set is a collection of elements. The elements that we can find in a set are arranged in order such that we can easily see what is composed of the set.

Now two sets are said to be equivalent if they have the same cardinality. We can see that the set of the sets A and B are equal but not equivalent because they contain the same elements and also have the same cardinality since the cities must all have mayors.

Thus, the number of cities is equivalent to the number of mayors thus the two sets could have the same cardinality (equivalent) but not the same elements thus they are not equal.

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The missing lengths, using the Pythagorean Theorem, are given as follows:

The missing lengths are obtained using the Pythagorean Theorem, which states that:

The sum of the lengths of the sides between the right angle squared is equals to the length of the hypotenuse squared.

Hence, for the first triangle, the hypotenuse is given as follows:

h² = 2² + 3²

h = sqrt(13)

h = 3.6.

For the second triangle, the missing side is given as follows:

x² + 12² = 16²

x² = 16² - 12²

x = sqrt(16² - 12²)

x = 10.6.

For the third triangle, the missing side is given as follows:

x² + 2² = 5²

x² = 21

x = sqrt(21)

x = 4.6.

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Answer:  The correct answer = 4

Step-by-step explanation:

(8^2)(4^−3)/(2^4)(8^−2)

=64(4^−3)/(2^4)(8^−2)

=1/(2^4)(8^−2)

=1/16(8−2)

=1/16(1/64)

=1/(1/4)

=4

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By using the fact that the angles are supplementary, we can write and solve a linear equation to find that x equal to 90

In the image, we can see two supplementary angles, where by definition, two angles are supplementary if their addition is equal to a plane angle (an angle of 180°).

With that in mind, we can write the linear equation:

x + 2x = 180

So we just need to isolate x in that simple linear equation.

If we subtract 2x in both sides, we will get:

x + 2x  = 180

x =180/2x

x= 180/2

90

So the unknown angle has a measure of 90°.

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The rise and the run of the line is shown in the diagram below.

The slope = rise/run = 1/4.

The rise of a line is the vertical distance along the line, which is equal to the number if units you move up or down from one point to another, while the run is the horizontal distance along the line, which is the number of units you move from left or right from a point to another.

The slope of any line (m) = rise of the line/run of the line.

Given the graph shown above:

Red line = rise of the line = 1 unit

Blue line = run of the line = 4 units

Slope of the line = 1/4

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Answer: if this is about life false, if this is about math, also false

Step-by-step explanation:

The logarithmic function f(x) = a·log₃(x - 4), passing through the points (13, 7), has the values;

5 a. The value of a is 3.5

b. Please find attached the graph of the function, f(x) = 3.5·log₃(x - 4), created with MS Excel

A logarithmic function is a function that contain and involves logarithm operation and it is the inverse of an exponential  function

The function is f(x) = a·log₃(x - 4),

x > 4 and a > 0

The coordinates of a point on the graph of the function, f is A(13, 7)

5 a. The value of a can be found by plugging in the value of (13, 7) = (x, f(x)), as follows

f(13) = 7 = a·log₃(13 - 4) = a·log₃9 = a·log₃3²

7 = a·log₃3²

7 = 2·a·log₃3 = 2·a·1 = 2·a

2·a = 7

a = 7 ÷ 2 = 3.5

a = 3.5

5 b. The coordinates of the x-intercept of the graph = (5, 0)

The equation of the function is;

f(x) = 3.5·log₃(x - 4)

A third point on the graph is given when f(x) = 14 as follows;

f(x) = 14 = 3.5·log₃(x - 4)

log₃(x - 4) = 14 ÷ 3.5 = 4

3⁴ = x - 4

x = 3⁴ + 4 = 85

Which gives the point, (85, 14)

Similarly, we have the point (31, 10.5), (7, 3.5)

Please find attached the graph of f(x) created with MS Excel

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Answer:

5/6

Step-by-step explanation:

1/2 / 2/3 = 0.5/0.6

= 5/6