I will give Brainliest to whoever can answer this!

Which number line can you use to simplify 2-(-8)?

The area of the circle on the paper is 4.5 cm when traced around the edge of the quarter on a sheet of paper.

The area of the circle is equal to the product of the square of the radius of the circle and pi.

A = πr²

where 'r' is the radius of the circle

The diameter of a quarter is 2.4 cm. You trace around the edge of the quarter on a sheet of paper.

The area of the circle on the paper = πr²

Here r = (diameter of a quarter)/2 = 2.4/2 = 1.2 cm

The area of the circle on the paper = π(1.2)²

The area of the circle on the paper = π × 1.44

The area of the circle on the paper = 4.5238

Round the answer to the nearest tenth.

The area of the circle on the paper = 4.5 cm

Thus, the area of the circle on the paper is 4.5 cm

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Answer:its 4.5

Step-by-step explanation:

The first three terms of the sequence are 2.25, 2.30, and 2.35.

It is a sequence where the difference between each consecutive term is the same.

Example:

2, 4, 6, 8, 10 is an arithmetic sequence.

We have,

a(1) = 2.25

a(n) = a(n - 1) + 0.5

Now,

The first term = 2.25

The second term.

a(2) = a(1) + 0.5

= 2.25 + 0.5

= 2.30

The third term.

a(3) = a(2) + 0.5

= 2.30 + 0.5

= 2.35

Thus,

The first three terms are 2.25, 2.30, and 2.35.

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Answer:

C and E

Step-by-step explanation:

simplify 2/1 and you get 2. simplify 4/2 and you also get 2

The answers are C And D

A sample size of 200 must be obtained to be 94% confident that the true mean IQ is within 2 points of the sample mean, assuming a population standard deviation of 15.

To determine the sample size required to be 94% confident that the true mean IQ (µ) is within 2 points of the sample mean, we will use the following terms:
Confidence level (94%)
Margin of error (E) - 2 points
Population standard deviation (σ) - we need this value to calculate the sample size.
Z-score (Z) - the number of standard deviations away from the mean, corresponding to the given confidence level.
Since the standard deviation of the population (σ) is not provided, I will assume a typical value for IQ scores, which is 15.

If you have a different value, you can plug it into the formula.
Steps to determine the sample size (n):
Find the Z-score (Z) corresponding to the 94% confidence level. You can use a Z-score table or calculator. For 94% confidence level, the Z-score is approximately 1.88.
Determine the margin of error (E), which is given as 2 points.
Use the sample size formula:
\(n = (Z^2 * \sigma ^2) / E^2\)
\(n = (1.88^2 * 15^2) / 2^2\)
  n = (3.5344 * 225) / 4
  n = 797.52 / 4
  n = 199.38.

Round up the value of n to the nearest whole number, as you cannot have a fraction of a sample.

In this case, n = 200.

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Answer:

s

Step-by-step explanation:

Answer:

1/5

Step-by-step explanation:

I think thats right idI dont knowk ahaha sorry if its not

The area of the decorative is (b) 36π square inches.

The area of a circle can be found by using the formula A = πr^2, where A is the area and r is the radius of the circle.

Since the circumference of the mirror is 12π inches, we can use the formula C = 2πr to find the radius of the mirror.

12π = 2πr

r = 6

So, the radius of the mirror is 6 inches.

Then, we can use that information to find the area of the mirror:

A = πr^2

A = π(6^2)

A = 36π square inches.

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Answer:

SOH= Sine is Opposite divided by Hypotenuse.

CAH= Cosine equals Adjacent over Hypotenuse.

TOA= Tangent equals Opposite over Adjacent.

Step-by-step explanation:

soh -opposite/hypotenuse

cah-adjacencent/hypotenuse

toa

The probability of the two fair six sided dice thrown together and getting sum of shown numbers to 7 is equal to ( 1/ 7).

As given in the question,

Number of times both 6-sided fair dice rolled out = 2

Dice is numbered from 1 to 6

As both the dice rolled together order does not matter

Total possible outcomes are:

= { ( 1,1 ), (1,2) , (1,3),(1,4), (1,5), 1,6), (2,2), (2,3),(2,4),(2,5), (2,6), (3,3),(3,4), (3,5) ,(3,6), (4,4), (4,5), (4,6), (5,5), (5,6), (6,6) }

Total number of outcomes = 21

Dice shows sum of numbers to 7 are

= {(1,6), (2,5), (3,4), }

Number of favourable outcomes = 3

Probability of the thrown dice sum shows number 7

= (Number of favourable outcomes)/ (Total number of outcomes)

= 3 /21

= 1 / 7

Therefore, probability of the two six sided dice thrown together and show sum of numbers to 7 is equal to (1/7).

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the area of the figure is 113

Answer: 192,000

Step-by-step explanation:

Answer:

Probably play video games and drink hot chocolate. Maybe go sledding to.

Step-by-step explanation:

Answer:

At first thanks for asking the question

Step-by-step explanation:

I would go outside and make snowman and play with snowball, I would also ask my friends to come with me , we would have fun until the evening, we would run and throw Snow balls.

Answer:

No!

Step-by-step explanation:the x value repeats twice

Answer:

No

Step-by-step explanation:

Because 1,-1 and 1,-6 have the same x value

Answer:

\(\tt SA=3541.92\: cm^2\)

Step-by-step explanation:

\(\tt SA=2\times 3.14\times 12(35+12)\)

\(\tt 2\times \:12\times \:47\times \:3.14\)

\(\tt 3541.92\)

~

Answer:

$5.25

Step-by-step explanation:

Given data

Total cost for the ride= $35

Tip= 15%

Let us find 15% of $35

=15/100*35

=0.15*35

=$5.25

Hence the amount of the tip is $5.25

Answer of the equation is  x ≈ 0.93.

To solve for x in the equation e^(2x+3) = 10, we need to isolate the exponential term on one side and take the natural logarithm of both sides.

First, we can start by subtracting 3 from both sides:

\(e^{(2x+3)} - 3 = 10 - 3\)

\(e^{(2x+3)} - 3 = 7\)

Then, we can take the natural logarithm of both sides:

\(ln(e^{(2x+3)} - 3) = ln(7)\)

Using the logarithmic property that ln(e^y) = y, we can simplify the left side of the equation to:

\(2x + 3 - ln(3) = ln(7)\)

Finally, we can solve for x by isolating the variable on one side:

\(2x = ln(7) - 3 + ln(3)\)

\(x = (ln(7) - 3 + ln(3)) / 2\)

Using a calculator to evaluate this expression, we get:

x ≈ 0.93 (rounded to the nearest hundredth)

Therefore, the solution to the equation \(e^{(2x+3)} = 10\) is x ≈ 0.93.

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The evaluated integral is 3∫(1 / (u(u+1))) du.

To evaluate the integral ∫(3cos(x) / (sin²(x) + sin(x))) dx, we'll use substitution to express the integrand as a rational function.

Step 1: Make the substitution: Let u = sin(x). Then, du/dx = cos(x), or du = cos(x) dx.
Step 2: Rewrite the integral: The integral becomes ∫(3 / (u² + u)) du.
Step 3: Evaluate the integral: This can be done by partial fraction decomposition.

We substituted sin(x) with u and cos(x) dx with du, simplifying the integrand into a rational function. Now, we can use partial fraction decomposition to further evaluate the integral, which will lead to a simpler expression for the final answer.

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The equation that would help the mathematician model the surface area of a square piece of paper as it was repeatedly cut is \(y = 36 \times \frac{1}{2}^x\)

Option D is the correct answer.

We have,

In this equation, the variable x represents the number of times the square is cut in half, and y represents the surface area of the square.

As x increases, the exponent of 1/2 decreases, causing the value of y to decrease.

This exponential decay accurately represents the idea that the surface area becomes less and less but never reaches zero units²

Thus,

The equation that would help the mathematician model the surface area of a square piece of paper as it was repeatedly cut is \(y = 36 \times \frac{1}{2}^x\).

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The correct equation that would help model the surface area of a square piece of paper as it is repeatedly cut in half is:  \(\(y=36(\frac{1}{2})^x\)\)

As the square is cut in half, the side length of the square is divided by 2, resulting in the area being divided by \(\(2^2 = 4\)\).

Therefore, the equation \(y=36(\frac{1}{2})^x\)\)accurately represents the decreasing surface area of the square as it is repeatedly cut in half.

and, \(\(y=x^2+4x-16\)\)is a quadratic equation that does not represent the decreasing nature of the surface area.

and, \(\(y=-25x^2\)\) is a quadratic equation with a negative coefficient.

and, \(\(y=9(2)^x\)\)represents exponential growth rather than the decreasing nature of the surface area when the square is cut in half.

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The cοrrect οptiοns are OPTION(A) Angles ∠LRE and ∠FRA and

OPTION(D) ∠TRF and ∠NRL.

Each οf the pairs οf οppοsite angles made by twο intersecting lines is called Vertical angle.

Optiοn A)∠LRE and ∠FRA

These lines are fοrming ∠LRE and ∠FRA

Sο,∠LRE and ∠FRA are vertical angles.

Optiοn B)∠ARS and ∠ERN

These angles have a cοmmοn angle that is ∠SRN

Sο,∠ARS and ∠ERN are nοt vertical angles.

Optiοn C: ∠NRA and ∠SRL

Sο, ∠NRA and ∠SRL are nοt vertical angles.

Optiοn D: ∠TRF and ∠NRL

LF and TN are twο intersecting lines at R

These lines are fοrming ∠TRF and ∠NRL

Sο,∠TRF and ∠NRL  are vertical angles.

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The complete question is  given below.

Answer:

both ratios  together is  21618750 is 363125

18,750 = A

216= B

18,750 : 216 =  3125 : 36

Step-by-step explanation:

hope that helps>3

The probabilities of each outcome are:P(X = 0) = (6 C 0) * 0.10^0 * 0.90^6 = 0.5314.

Assuming that 10% of people are left-handed, we are to find the probability of each outcome when 6 people are selected at random. The question does not specify if replacement is allowed or not, so we will assume replacement is not allowed. We can use the binomial probability formula to solve the problem.

The binomial probability formula for n independent trials is:P(X = k) = (n C k) * p^k * q^(n-k)where n is the total number of trials, k is the number of successful trials, p is the probability of success, and q is the probability of failure. Also, (n C k) = n!/[k! * (n-k)!] is the binomial coefficient, which gives the number of ways k successes can be selected from n trials.

Let X be the number of left-handed people selected. Then X follows the binomial distribution with parameters n = 6 and p = 0.10 (the probability of selecting a left-handed person). Using the binomial formula, we can find the probability of each outcome:P(X = 0) = (6 C 0) * 0.10^0 * 0.90^6 = 0.5314 (rounded to four decimal places)P(X = 1) = (6 C 1) * 0.10^1 * 0.90^5 = 0.3352P(X = 2) = (6 C 2) * 0.10^2 * 0.90^4 = 0.1130P(X = 3) = (6 C 3) * 0.10^3 * 0.90^3 = 0.0202P(X = 4) = (6 C 4) * 0.10^4 * 0.90^2 = 0.0018P(X = 5) = (6 C 5) * 0.10^5 * 0.90^1 = 0.0001P(X = 6) = (6 C 6) * 0.10^6 * 0.90^0 = 0.0000 (rounded to four decimal places).

Assuming that 10% of people are left-handed, we want to find the probability of each outcome when 6 people are chosen at random. Let X be the number of left-handed people chosen. Then X follows the binomial distribution with parameters n = 6 and p = 0.10. The probability of X = k is given by:P(X = k) = (n C k) * p^k * (1-p)^(n-k)where (n C k) = n!/[k! * (n-k)!] is the binomial coefficient.

The probabilities of each outcome are:P(X = 0) = (6 C 0) * 0.10^0 * 0.90^6 = 0.5314 (rounded to four decimal places)P(X = 1) = (6 C 1) * 0.10^1 * 0.90^5 = 0.3352P(X = 2) = (6 C 2) * 0.10^2 * 0.90^4 = 0.1130P(X = 3) = (6 C 3) * 0.10^3 * 0.90^3 = 0.0202P(X = 4) = (6 C 4) * 0.10^4 * 0.90^2 = 0.0018P(X = 5) = (6 C 5) * 0.10^5 * 0.90^1 = 0.0001P(X = 6) = (6 C 6) * 0.10^6 * 0.90^0 = 0.0000 (rounded to four decimal places) .

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\(\\ \sf\longmapsto x^2=3(9)\)

\(\\ \sf\longmapsto x^2=27\)

\(\\ \sf\longmapsto x=\sqrt{27}\)

\(\\ \sf\longmapsto x\approx 5.2\)

\(x^2 = 3(9)\)

\(x^2 = 27 \)

\(x = \sqrt {27}\)

\(x = 5.2 \)

Using the expected value of a discrete distribution, the correct option is given as follows:

E(penny) = 1.75 and E(nickel) = 1.5, so she should play with the pennies.

The expected value of a discrete distribution is given by the sum of each outcome multiplied by it's respective probability.

When 3 coins are tossed, the probabilities are given as follows:

Hence the distribution for the penny points is:

The expected value for the penny points is:

-2 x 0.25 + 3 x 0.75 = 1.75.

When 2 coins are tossed, the probabilities are given as follows:

Hence the distribution for the nickel points is:

The expected value of nickel points is:

E(X) = -2 x 0.5 + 5 x 0.5 = 1.5.

Due to the higher expected value, she should play with the pennies and the third option is correct.

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Answer:

The answer is C

Step-by-step explanation:

edge

The distance of the losing shot from the center is also uniformly distributed from 0 to 1.  To find the PDF of the distance of the losing shot from the center, we need to first determine the probability of one shot being closer to the center than the other.

Let X be the distance of the first shot from the center, and Y be the distance of the second shot from the center. Then, the probability that X is closer to the center than Y is given by the area of the region where X < Y, which is a triangular region with base 1 and height 1/2 (since the probability of X being closer to the center than Y is the same as the probability of Y being closer to the center than X). Therefore, the probability of X being closer to the center than Y is 1/4.

Now, let Z be the distance of the losing shot from the center. We know that Z is equal to the distance of the second shot from the center if the second shot is closer to the center than the first shot, and it is equal to the distance of the first shot from the center if the first shot is closer to the center than the second shot. Therefore, the PDF of Z is given by:

fZ(z) = (1/4)fY(z) + (3/4)fX(z)

where fX(x) and fY(y) are the PDFs of X and Y, respectively. Since X and Y are uniformly distributed from 0 to 1, their PDFs are both equal to 1 for 0 ≤ x ≤ 1 and 0 ≤ y ≤ 1. Therefore, we have:

fZ(z) = (1/4) + (3/4) = 1

for 0 ≤ z ≤ 1. This means that the distance of the losing shot from the center is also uniformly distributed from 0 to 1.

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The volume of the prism which is filled with 135 cubes is 5 cubic feet.

What is the Volume of Cube ?

The volume of a cube defines the number of cubic units, occupied by the cube completely. The unit of volume of the cube is in cubic units such as cu. centimeters, cu. meters, cu. inches, cu. feet, etc.

Here Prism is filled with 135 cubes.

Volume of prism = volume of 135 cubes

                            = 135 X side X side X side

                            = 135 X 1/3 X 1/3 X 1/3

                            = 135 / 27

Volume of prism = 5 cu. feet

Thus, The volume of the prism which is filled with 135 cubes is 5 cubic feet.

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The original cost of the tablet is $70.89 in the given algebraic equation.

A mathematical claim containing two equated algebraic expressions is known as an algebraic equation. When P and Q are polynomials, an algebraic equation has the general form P = 0 or P = Q. The term "multivariate equation" refers to an algebraic equation that has more than one variable.

Univariate equations are algebraic equations that only have one variable. Equations in algebra are balanced by definition. Due to this, the right and left sides of the equation will be equal.

Let the original cost be  x

then

15/100 = 24.99.x

x =  166.6

237.49 - 166.6

= $70.89

Thus, the original cost of the tablet is $70.89 in the given algebraic equations.

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Full question?

Lucas bought a tablet that was on sale at a 15% discount on your supra case for $24.99 which is been a total of $237.49. Write an equation to find the original cost of the tablet?

The equations of the lines are y = 3x - 5 and y = (1/2)x - 7

An equation is an expression that shows how numbers and variables are related to each other.

A linear function is in the form:

y = mx + b

Where m is the rate of change and b is the initial value

Two lines are parallel if they have the same slope

1) y = 3x + 6; (4, 7)

The parallel line would have a slope of 3 and pass through (4, 7), hence:

y - 7 = 3(x - 4)

y = 3x - 5

2) y = (1/2)x + 5; (4, -5)

The parallel line would have a slope of 1/2 and pass through (4, -5), hence:

y - (-5) = (1/2)(x - 4)

y = (1/2)x - 7

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To find the value of f(-3) * g(-3), we substitute -3 into the functions f(x) and g(x) and then perform the multiplication.

Given the functions f(x) = 3x + 5 and g(x) = x² + 2x, we need to evaluate f(-3) * g(-3).

Substituting -3 into f(x), we have:

f(-3) = 3(-3) + 5 = -9 + 5 = -4.

Substituting -3 into g(x), we have:

g(-3) = (-3)² + 2(-3) = 9 - 6 = 3.

Now, we can find the value of f(-3) * g(-3):

f(-3) * g(-3) = (-4) * (3) = -12.

Therefore, the value of f(-3) * g(-3) is -12, so the correct answer is (G) -12.

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The hexagon's apothem is approximately 13.856 inches long. The hexagon's perimeter is 96 inches. The hexagon has a surface area of approximately 665.088 square inches.

A hexagon is a six-sided polygon in geometry. The sum of any simple (non-self-intersecting) hexagon's internal angles is 720°.

Given that the length of a side is = 16 in

So half a side = 8 in

Using the Pythagorean theorem, calculate the area of the given right triangle.

Apothem = \(\sqrt{16^{2} - 8^{2} }\)

= \(\sqrt{256 - 64}\)

= √192

= 13.856 inches.

Now, we will calculate the perimeter of the hexagon. We have been given 6 sides of hexagon and each side length is 16 in, so

Perimeter = 16 × 6 = 96 inches

Area of hexagon = 1/2 × apothem × perimeter

= 1/2 × 13.856 × 96

= 665.088 inches

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Correct question:

Find the missing measures in this regular hexagon.

A regular hexagon has side lengths of 16 inches. The radius is 16 inches. An apothem is shown.

The length of the apothem of the hexagon is about ___inches.

The perimeter of the hexagon is ___ inches.

The area of the hexagon is about ___ square inches.

Answer:

if I'm right 8,1 okkkkkk

Answer:

use y=mx + or - b to solve!

Step-by-step explanation:

Way to go!

With that  you should get (8,1)