Tell which number is greater.

76%, 0.67

The least expensive will be the lowest cost among the cost greater than $13.

i.e $13.5

If the cost of the favors is:

$13.5 < $14 < $15 < $20

It shows a relationship between two numbers or two expressions.

There are commonly used four inequalities:

Less than = <

Greater than = >

Less than and equal = ≤

Greater than and equal = ≥

We have,

All of the party favors cost more than $13.

This means,

Cost = x

x > 13

Now,

If the following are the cost of the favors:

$13.5, $14, $15, and $20

The least expensive will be the lowest cost among the cost greater than $13.

i.e $13.5

13.5 < 14 < 15 < 20

Thus,

The least expensive will be the lowest cost among the cost greater than $13.

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Answer: I think it's D.

Step-by-step explanation:

I'm on the same thing and my best answer is Both functions are increasing, but function g increases at a faster average rate.

Both functions are increasing, but function g increases at a faster average rate.

x         f(x)

-2        -46

-1         -22

0         -10

1           -4

2          -1

If the slope of a function is continuously increasing or constant in an interval, the function is known as an increasing function.

Let us assume \(f(x)=ab^x+c\)

at x=0, f(0)=-10

So, \(-10=a+c\)

Similarly, by satisfying the above table in the f(x)

\(f(x)=-\frac{33}{5} (\frac{1}{11} )^x-\frac{17}{5}\)

\(f'(x) > 0\)

So we can say that f(x) is an increasing function.

\(g(x)=-18(\frac{1}{3} )^x+2\)

\(g'(x)=-18(\frac{1}{3} )^xln(\frac{1}{3} )\)

\(ln\frac{1}{3} < 0\)

So, \(g'(x) > 0\)

So, g(x) is an increasing function.

For any x∈f(x) and  x∈g(x) \(g'(x) > f'(x)\)

So, g increases at a faster average rate

Thus,  Both functions are increasing, but function g increases at a faster average rate.

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Answer:

Job A, will take 24 hours and Job B, will take 30 hours

Step-by-step explanation:

12 X 30 = 360 and 15 X 24 = 360

Answer:

15x24=360

12x30=360

If you have a 15/hour job and want 360$ in one day or week you will have to work 24 hours.

If you have a 12/hour job and want 360$ in one day or week you will have to work 30 hours.

Step-by-step explanation:

Hope this helps

Step-by-step explanation:

just use (a+b)(a-b) = \(a^{2} - b^{2}\)\((4+\sqrt{3}) (4-\sqrt{3)} = 4^{2} - (\sqrt{3} )^{2} = 16 - 3 = 13\)

answer is 13

Answer:

Volume = 261.8 cm³

Surface area = 254.2 cm²

Step-by-step explanation:

To calculate the volume of the cone, we have to use the following formula:

\(\boxed{V = \frac{1}{3} \pi r^2 h}\),

where:

V ⇒ volume

r ⇒ radius = 5 cm

h ⇒ height = 10 cm

Using the above formula and the provided measures, we get:

V = \(\frac{1}{3}\) × π × (5)² × 10

    = \(\frac{1}{3}\) × π × 25 × 10

      = 261.8 cm³

In order to calculate the surface area of the cone, we have to use the following formula:

\(\boxed{SA = \pi r^2 + \pi r l}\)

where:

SA ⇒ surface area

r ⇒ radius = 5 cm

l ⇒ slant length = \(\sqrt{r^2+h^2}\) = \(\sqrt{5^2+10^2}\) = 5√5 cm

Using the formula,

SA = π × (5)² + π × 5 × 5√5

     = π × 25 + π × 25√5

     = 254.2 cm²

Answer:

0.177

Step-by-step explanation:

A perfect correlation is 1. So .998 or even .863 is a good correlation.

since our decimal isn't close to that at all, we have a weak positive correlation.

Tyler would have an average roll of 5 which is only the closest he can get to 1 without going over if he is using standard six-sided dice.

We have the scenario that if Tyler has rolled six 4s, the highest possible sum he can achieve is 24 (6 x 4).

Tyler should aim to roll the remaining dice as low as possible, for him get as close as possible to 1 without going over.

It is assumed that  Tyler is using standard six-sided dice, the lowest number he can roll on a single die is 1. So for him to get as close to 1 as possible, Tyler should roll six 1s on the remaining dice.

In conclusion, this would give Tyler a total of 30 (24 + 6) and an average roll of 5.

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Answer:

Y≤ -2x+8 basically isolate y by itself by subtracting 2x on both sides. Y ≥ -x+4 same thing here subtract x on both sides

Step-by-step explanation:

Answer:

20%

Step-by-step explanation:

All angles of a triangle add up to 180 degrees.

A right triangle has one right angle, which means an angle is 90 degrees.

If another is 70 degrees then we already know two of them. Add them up to get 160 degrees. Then subtract that from 180 degrees to get 20 degrees. Hope it helps!

Brainliest please!

Answer:

7 feet

Step-by-step explanation:

becuse you do 15-8 and get 7

Answer:

Please find attached the required inverse of a function chart

Step-by-step explanation:

The inverse of a function is found by reversing the operations of the  function

The inverse of the function f(x) = 2·x - 4 is found as follows;

x = 2·x - 4

x + 4 = 2·x

x = (x + 4)/2 = x/2 + 2

Therefore, the inverse of the function f(x) = 2·x - 4 is f(x) = x/2 + 2

The inverse function is plotted by generating data points as follows;

\({}\)x         \({}\)          f(x)

0                2

1                  2.5

2                 3

3                  3.5

4                   4

5                   4.5

6                   5

7                   5.5

8                   6

9                   6.5

10                  7

11 \({}\)                   7.5

12\({}\)                    8

13                 8.5

14                  9

15                  9.5

16               10

The correct statement is that F(x) < 0 over the intervals (-0.7, 0.76) and (2.5, ∞).

Value of subjective concept that refers to the word of important that an individual group of people places on the something it is often associated with principal beliefs and the standard that are accepted by society when you can be seen as a matter of how important something is true person of organization it is often seen as a reflection of funds for view and can help to save decision.

This can be seen by looking at the function's minimum and maximum values and its points of intersection with the x- and y-axes. The minimum value of (1.9, negative 5.7) is to the left of the x-axis, indicating that the function is negative over the interval (-0.7, 0.76). The maximum value of (0, 2) is above the x-axis, indicating that the function is negative over the interval (2.5, ∞).

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The maximum volume for a box with a square base that is taller than its width, given the constraint that the sum of the height and the perimeter of the base cannot exceed 108 inches, would occur when the box is a cube, resulting in a maximum volume of 36,000 cubic inches.

To find the maximum volume for a box with a square base, subject to the constraint that the height of the box and the perimeter of the base can sum to no more than 108 inches, we can use optimization techniques.

Let's denote the side length of the square base as "s" and the height of the box as "h".

Since the box is taller than it is wide, we have h > s.

The perimeter of the base is given by 4s, and we know that the sum of the height and the perimeter of the base must be less than or equal to 108 inches.

Therefore, we have the inequality h + 4s ≤ 108.

To find the maximum volume, we need to maximize the function V = s² \(\times\)h.

Since h > s, we can express h in terms of s as h = s + k, where k is a positive constant.

Substituting this expression into the inequality, we have s + k + 4s ≤ 108.

Simplifying the inequality, we get 5s + k ≤ 108.

Now, we can express k in terms of s as k = 108 - 5s.

Substituting this expression back into the equation for the volume, we have V = s² * (s + (108 - 5s)).

Simplifying further, we have V = s³ + 108s² - 5s³.

To find the maximum volume, we take the derivative of V with respect to s and set it equal to zero: dV/ds = 3s² + 216s - 5 = 0.

Solving this equation, we find the value of s that maximizes the volume.

Once we have the value of s, we can substitute it back into the expression for h = s + k to find the corresponding height.

Finally, we can calculate the maximum volume using V = s² * h.

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Answer:

The correct option is;

f(x) = 64(three-fourths)Superscript x minus 1

Step-by-step explanation:

The first peak height that the bouncing toy reaches = 64 inches

The second peak height that the bouncing toy reaches = 48 inches

The third peak height that the bouncing toy reaches = 36 inches

Therefore, given that the sequence has a common ratio, r = 48/64 = 36/48 = 3/4

The first term of the sequence, a = The first peak height reached = 64

The xth term of the geometric sequence with general form, xth term = ar⁽ˣ⁻¹⁾

The xth term of the geometric sequence, f(x), is therefore, given as follows;

\(f(x) = 64 \times \left(\dfrac{3}{4} \right) ^{(x - 1)}\)

The correct option is;

f(x) = 64(three-fourths)Superscript x minus 1

Step-by-step explanation:

The first peak height that the bouncing toy reaches = 64 inches

The second peak height that the bouncing toy reaches = 48 inches

The third peak height that the bouncing toy reaches = 36 inches

Therefore, given that the sequence has a common ratio, r = 48/64 = 36/48 = 3/4

The first term of the sequence, a = The first peak height reached = 64

The xth term of the geometric sequence with general form, xth term = ar⁽ˣ⁻¹⁾

The xth term of the geometric sequence, f(x), is therefore the correct answer is C

The value of k for which the given differential equation is exact is k = (9-a^2)/4, where a is any real number.

To determine the values of k for which the given differential equation is exact, we need to check if it satisfies the condition of exactness, which is given by:

∂(aos(3x)+ky−y^2+2)/∂y = ∂(−2yx+3x−1)/∂x

Differentiating the first term with respect to y, we get:

∂(aos(3x)+ky−y^2+2)/∂y = a

Similarly, differentiating the second term with respect to x, we get:

∂(−2yx+3x−1)/∂x = −2y+3

Equating these two expressions, we get:

a = −2y + 3

Solving for y, we get:

y = (3-a)/2

Substituting this value of y in the original differential equation and simplifying, we get:

[(3-a)os(3x)+k/4-(9-a^2)/4]dx + [(a-3)x-1]dy = 0

For this equation to be exact, we need:

∂[(3-a)os(3x)+k/4-(9-a^2)/4]/∂y = ∂[(a-3)x-1]/∂x

Differentiating the first term with respect to y, we get:

∂[(3-a)os(3x)+k/4-(9-a^2)/4]/∂y = 0

Similarly, differentiating the second term with respect to x, we get:

∂[(a-3)x-1]/∂x = a - 3

Equating these two expressions, we get:

a - 3 = 0

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The 33rd percentile is 75.4.

Percentile is defined as the value below which a given percentage falls under. The percentile formula is used when we need to compare the exact values or numbers over the other numbers from the given data i.e. the accuracy of the number.

To find the percentile, here are a few steps to use the percentile formula. If q is any number between zero and hundred, the qth percentile is a value that divides the data into two parts i.e the lowest part contains the q percent of the data and the rest of the data is the upper part.

We find the rank.

Rank = Percentile ÷ 100

Rank = 33 ÷ 100 = 0.33

So, the rank is 0.33.

Using the percentile formula,

Percentile = Rank × Total number of the data set

Percentile = 0.33 × 117

Percentile = 38.61 ≅ 39

Now, counting 39 values from left to right we reach 75.4, and we can say that all the values below 75.4 will come under the 33rd percentile. In other words, 33% of the values are below 75.4.

Therefore, the 33rd percentile is 75.4.

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Answer:

factoring

Step-by-step explanation:

Answer:

Step-by-step explanation:

The diagonal has a length equal to the square root of the sum of the three dimensions squared.

\(D^2=6^2+10^2+15^2\\ \\ D^2=261\\ \\ D=\sqrt{261}\\ \\ D=19cm\)

Answer:

12 cans were damaged

EXPLANATION:

Cause When You Divide 4 To Divide 40, It Gives You 100% Calculation, And Subtract 30% from 100% it gives you 70%, which is 28 cans of food

Answer:

I don't know nothing about this lol...

Step-by-step explanation:

Answer: 40 inches

Step-by-step explanation:

You do

30 / 12 = 2.5

So

16 x 2.5 = 40

Answer:

5 and -5

Step-by-step explanation:

The absolute value of a number is how far away the number is from zero  and the absolute value is always  positive.

Answer:

\(x=-1\pm \sqrt{6}i\)

Step-by-step explanation:

\(x=\frac{-b\pm\sqrt{b^2-4ac}}{2a}\)

\(x=\frac{-(2)\pm\sqrt{2^2-4(1)(7)}}{2(1)}\)

\(x=\frac{-2\pm\sqrt{4-28}}{2}\)

\(x=\frac{-2\pm\sqrt{-24}}{2}\)

\(x=\frac{-2\pm\sqrt{-1*24}}{2}\)

\(x=\frac{-2\pm\sqrt{-1}\sqrt{24}}{2}\)

\(x=\frac{-2\pm i\sqrt{4*6}}{2}\)

\(x=\frac{-2\pm i\sqrt{4}\sqrt{6}}{2}\)

\(x=\frac{-2\pm2i\sqrt{6}}{2}\)

\(x=-1\pm \sqrt{6}i\)

The value of (a) is (−133 mod 23 261 mod 23) mod 23 equals 20 and the value of (b) is (457 mod 23 ⋅ 182 mod 23) mod 23 equals 16.

a) To calculate (−133 mod 23 261 mod 23) mod 23, we start by evaluating the innermost parentheses.

−133 mod 23 equals -10, because -133 divided by 23 gives a quotient of -5 with a remainder of -10.

Similarly, 261 mod 23 equals 7, because 261 divided by 23 gives a quotient of 11 with a remainder of 7.

Now, we substitute these values into the expression:

(-10 mod 23 7 mod 23) mod 23.

Next, we evaluate the outermost parentheses:

-10 mod 23 equals -10, and 7 mod 23 equals 7.

Finally, we substitute these values back into the expression:

(-10 mod 23 7 mod 23) mod 23 equals (-10 7) mod 23.

Calculating the subtraction first, we get -3 mod 23.

To ensure the result is positive, we add 23 to -3, giving us 20 mod 23.

Therefore, (−133 mod 23 261 mod 23) mod 23 equals 20.

b) To find (457 mod 23 ⋅ 182 mod 23) mod 23, we begin by evaluating the innermost parentheses.

457 mod 23 equals 4, as 457 divided by 23 gives a quotient of 19 with a remainder of 4.

Similarly, 182 mod 23 equals 4, because 182 divided by 23 gives a quotient of 7 with a remainder of 4.

Now, we substitute these values into the expression:

(4 ⋅ 4) mod 23.

Multiplying 4 by 4 gives us 16.

Finally, we substitute this value back into the expression:

(4 ⋅ 4) mod 23 equals 16 mod 23.

Therefore, (457 mod 23 ⋅ 182 mod 23) mod 23 equals 16.

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Answer: 37.7un^3

Step-by-step explanation:

Volume = 1/3πr^2h

=1/3×π×22×9

=12π

= 37.699111843078 feet3

The length of AB of the right-angle triangle will be 8.626 centimeters.

It's a condition of a triangle with one 90-degree gradient that obeys Pythagoras' theorem and can be unraveled using the trigonometry role.

The triangle ΔABC is a right-angle triangle.

The one angle of the right-angle triangle is 27° which is opposite to the side AB and the hypotenuse of the right-angle triangle is 19 cm.

The length of AB of the right-angle triangle is given as,

sin 27° = AB / 19

AB = 19 × sin 27°

AB = 19 × 0.45399

AB = 8.626

The length of AB of the right-angle triangle will be 8.626 centimeters.

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