I WILL GIVE 20 POINTS TO THOSE WHO ANSWER THIS QUESTION RIGHT NOOOO SCAMS AND EXPLAIN WHY THAT IS THE ANSWER

Answer:

A ratio is defined as the comparison of one size of a number to the size of another number. A most convenient number to use when comparing numbers is 100. Ratios in which one number is compared to 100 are called percents. The word percent comes from the Latin word per centum.Convert to fraction (mixed number): 2.75 = 2 + 0.75Convert to decimal: 275% = 2.75Problem: Convert 275% to a decimal and to a simplified fraction

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The geometric mean of two segments to know the lengths of AB and BC and then calculate the square root of their product to obtain the length of JH.

The geometric mean of two segments is the square root of their product.  of segment JH, it is the geometric mean of two segments that are squared to obtain the product.

Let's say the two segments are AB and BC. Then, JH is the geometric mean of AB and BC if the following relationship holds:

JH² = AB × BC

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Step 1: Problem

Calculate the volume of the figure below

Step 2: Concept

Step 3: Method

Given data

Next substitute the given data.

Step 4: Final answer

The volume = 52.33

Answer:

Step-by-step explanation:

-4(y+9)

Answer:

\(P(B\ u\ S) = 0.48\)

Step-by-step explanation:

Given

\(P(S) = 0.40\)

\(P(B) = 0.20\)

\(P(B\ n\ S) = 0.12\)

Required

Determine \(P(B\ u\ S)\)

In probability, the relationship between the given parameters and the required is:

\(P(B\ u\ S) = P(S) + P(B) - P(B\ n\ S)\)

Substitute values for P(S), P(B) and P(B n S)

\(P(B\ u\ S) = 0.40 + 0.20 - 0.12\)

\(P(B\ u\ S) = 0.48\)

Hence;

The probability that of purchasing or recalling is 0.48

Answer:

Answer would be B.

Step-by-step explanation:

there are two dors located at x= -4 and x=9

Answer:

[9/5,∞)

Step-by-step explanation:

Rearrange variables to the left side of the equation: c ≥ 11/5-2/5

Calculate: c ≥ 9/5

Express solution set in interval notation: [9/5,∞)

The value of 'n' for which the division of x^(2n-1) by x + 3 leaves a remainder of -80 is n = 1.

To find the value of 'n' for which the division of x^(2n-1) by x + 3 leaves a remainder of -80, we can use polynomial long division. Let's perform the division step by step:

Write the dividend and divisor in polynomial long division format:

_________________________

x + 3 │ x^(2n-1) + 0x^(2n-2) + 0x^(2n-3) + ...

Divide the leading term of the dividend (x^(2n-1)) by the leading term of the divisor (x). The result is x^(2n-1)/x = x^(2n-2).

Multiply the divisor (x + 3) by the quotient obtained in the previous step (x^(2n-2)). The result is x^(2n-2) * (x + 3) = x^(2n-1) + 3x^(2n-2).

Subtract the result obtained in step 3 from the original dividend:

x^(2n-1) + 0x^(2n-2) + 0x^(2n-3) + ... - (x^(2n-1) + 3x^(2n-2)) = -3x^(2n-2) + 0x^(2n-3) + ...

Bring down the next term of the dividend (which is 0x^(2n-3)) and repeat steps 2-4 until the remainder is constant.

Since we are given that the remainder is -80, we can set the remainder equal to -80 and solve for 'n'.

-3x^(2n-2) + 0x^(2n-3) + ... = -80

Since the remainder is constant (-80), it means that all the terms with x have been canceled out in the division process. Therefore, we can deduce that the highest power of x in the divisor (x + 3) is 0.

This implies that x^(2n-2) = 0, and for any value of 'n', the exponent 2n-2 should be equal to zero. Solving this equation:

2n-2 = 0

2n = 2

n = 1

Therefore, the value of 'n' for which the division of x^(2n-1) by x + 3 leaves a remainder of -80 is n = 1.

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The y-coordinate of -3f(x-1) when x = 0 is -63

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

The table of values

So, we have

-3f(x - 1)

When x = 0, we have

y = -3f(0 - 1)

This gives

y = -3f(-1)

From the table, we have

y = -3 * 21

Evaluate

y = -63

Hence, the y-coordinate is -63

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Based on the supply graph and demand graph shown above, the price at the point of equilibrium is $ 30.

Demand refers to quantity of a commodity that the consumers are willing to, able to purchase at a given price during a given period of time. Supply refers to quantity of a commodity that the producers are willing to, able to offer for sale at a given price during a given period of time.

Demand curve slopes downward due to inverse relationship between price and quantity demanded whereas supply curve slopes upward due to direct relationship between quantity supplied and price. When both demand and supply curve intersect with each other balance is achieved. Intersection point between demand and supply curve is known as equilibrium.

At this point when prices are equal is known as equilibrium price and when quantiy demanded or supplied are equal it is known as equilibrium quantity. When we combine the given graph. Equilibrium is achieved at a point when price is equal to $ 30 and quantity is equal to 20 units.

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Answer:

Thank you

Step-by-step explanation:

:)

Answer:

25 per hour, 125 for an hour for 5 days

Step-by-step explanation:

An open circle at 5 and a bold line starting at 5 and pointing to the right (>) is the correct representations of the inequality

An inequality compares two values, showing if one is less than, greater than, or simply not equal to another value e.g 5 < 6, x ≥ 2, etc.

Given: the inequality –3(2x – 5) < 5(2 – x)

First, we have to solve for x in the inequality

–3(2x – 5) < 5(2 – x)

Clear the parenthesis:

-6x + 15 < 10 - 5x

Collect like terms:

-6x + 5x < 10 - 15

-x < -5

Divide both sides by -1:

x > 5              ( Note:  Dividing both sides by -1 will change the < to > )

This is what will determine our answer

Since our answer is x > 5.  An open circle will be at 5 and a bold line starts at 5 and is pointing to the right (>)

Therefore,  the correct representations of the inequality is  an open circle is at 5 and a bold line starts at 5 and is pointing to the right

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Y = mx + b, where m denotes the slope and b the y-intercept, is how the equation of the line is expressed in the slope-intercept form. We can see that the y-intercept of the line in our equation, y = 7 x + 4, is 4.

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Answer:

A-D   E-B    F-C

Step-by-step explanation:

Answer:

The height is about 5 inches.

Step-by-step explanation:

The volume for a cone is \(\frac{1}{3}\) × π × r² × h

The radius of the cone is 1.5

12= \(\frac{1}{3}\) × π × 1.5² × h

12= \(\frac{1}{3}\) × π × 2.25 × h

12=0.75×π×h

Divide both sides by 0.75

16=π×h

Divide both sides by π

5≈h

The height is about 5 inches.

The circumference of the given circle with radius of 2.9 inches is; 18 inches

The formula for circumference of a Circle is;

C = 2πr

where;

r is radius

π is a constant = 3.14

From the given circle, we are given that;

Radius; r = 2.9 inches

Thus;

Circumference = 2 * 3.14 * 2.9

Circumference = 18.212 inches

Rounding up to the nearest while number gives us;

Circumference = 18 inches

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The graph in which point are plotted is given below and Point D and F lie on Y axis and X axis respectively other lie on the different quadrant

What does a math quadrant mean?

The term "quadrant" refers to each of the four divisions of the coordinate plane. Furthermore, when we speak of the sections, we also mean the sections as the coordinate axes split them. This is where the x-axis is, and this is where the y-axis is on the up-down axis. On a coordinate plane, it divides the space into four parts, as you can see.

Point A (-5,4)

Lies in 2 quadrant of the graph

Point B (-3,-2)

Lies in 3 quadrant of the graph

Point C (4,6)

Lies in 1 quadrant of the graph

Point D (0,-4)

Lies on negative y axis of the graph

Point E (2,-1)

Lies in 4 quadrant of the graph

Point F (1,0)

Lies on positive x axis of the graph

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Vertical Angles

---Vertical angles are congruent and can often be found where two lines intersect and make an "X" shape.

The vertical angles in this figure are XAW and UAY.

Adjacent angles that are neither complementary nor supplementary

---Adjacent angles are angles that share a line and are, as a result, next to each other.

Two adjacent angles in this figure that are neither complementary nor supplementary are XAW and ZAY.

Supplementary Angles

---Supplementary angles form a straight line, or 180 degree angle.

The supplementary angles in this figure are XAW and WAU.

Complementary Angles

---Complementary angles form a right, or 90 degree angle.

The complementary angles in this figure are XAW and XAZ.

Hope this helps!

Step-by-step explanation:

See image

Answer:

The right triangular pyramid volume is given by the formula V = 1 3 × B × h , where B is the area of the triangular base and h is the height (the distance from the apex to the base).

Step-by-step explanation:

Answer:

192 cubic feet

Step-by-step explanation:

The volume V of a triangular pyramid is given by the formula:

V = (1/3) * base area * height

where base area is the area of the triangular base.

In this case, the triangular base has a length of 8 ft and a width of 8 ft, so it is a square with area:

base area = length * width = 8 ft * 8 ft = 64 sq ft

Substituting the given values into the formula, we get:

V = (1/3) * 64 sq ft * 9 ft

V = 192 cubic feet.

Therefore, the volume of the triangular pyramid is 192 cubic feet.

a) Expected value of x = 2.82

b) Variance of x = 4.4732

c) Standard deviation for x = 2.1145

To find the expected value of x, we need to multiply each value of x by its corresponding probability and then sum the results

E(x) = (0)(1) + (1)(0.15) + (2)(0.13) + (3)(0.07) + (4)(0.55)

= 0 + 0.15 + 0.26 + 0.21 + 2.2

= 2.82

Therefore, the expected value of x is 2.82.

To find the variance of x, we need to first find the squared deviations of each value of x from the expected value

(0 - 2.82)^2(1) + (1 - 2.82)^2(0.15) + (2 - 2.82)^2(0.13) + (3 - 2.82)^2(0.07) + (4 - 2.82)^2(0.55)

= 8.4961

Then, we can calculate the variance as the weighted average of these squared deviations, using the probabilities as weights

Var(x) = 8.4961/1.9

= 4.4732

Therefore, the variance of x is 4.4732.

Finally, the standard deviation of x is the square root of the variance

SD(x) = sqrt(4.4732)

= 2.1145

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The value of {h} is equivalent to 6/5.

A function, in mathematics, an expression, rule, or law that defines a relationship between one variable (the independent variable) and another variable (the dependent variable).

The domain of a function f(x) is the set of all values for which the function is defined, and the range of the function is the set of all values that function takes.

Given is the function as follows -

(1/5) + h = (7/5)

We can write the function as -

(1/5) + h = (7/5)

h = 7/5 - 1/5

h = (7 - 1)/5

h = 6/5

Therefore, the value of {h} is equivalent to 6/5.

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the expected monetary value if the company makes 2000 hot dogs is $12,600

We must take into account the potential outcomes and their probabilities in order to determine the expected monetary value (EMV). First, let's determine the likelihood of each demand scenario:

P(demand = 1000) = 0.2 if there is a demand for 1000 hot dogs.

P(demand = 1500) = 0.5 if there is a demand for 1500 hot dogs.

P(demand = 2000) = 0.2 if there is a demand for 2000 hot dogs.

P(demand = 2500) = 0.1 if there is a demand for 2500 hot dogs.

Now that we have each demand situation, we can determine the revenue and cost:

Revenue = $12 x 1000 = $12,000 if there is a demand for 1000 hot dogs.

Cost = $4 x 1000 = $4,000

Cost minus Revenue equals $8,000 in profit.

If there are 1500 hot dogs needed:

Revenue: $18,000 ($12 x 1500).

Cost = $4 x 1500 = $6,000

Profit equals $12,000. Cost equals $12,000.

If there are 2000 hot dogs needed:

Revenue: $12 x 2000 = $24,000

Cost = $4 x 2000 = $8,000

Revenue minus Expense equals $16,000 in profit.

If there are 2500 hot dogs needed:

Profit = $12 x 2500 = $30,000.

Cost: $8,500 ($4 x 2000 + $1 x 500)

Revenue minus Expense equals $21,500 in profit.

The company will sell 2000 hot dogs for $1 each in the event that there is a demand for 2500 hot dogs, donating the remaining 500 to the neighborhood food pantry.

Last but not least, we can determine the EMV as the total earnings multiplied by the corresponding probabilities:

EMV is equal to P(demand = 1000) times Profit(demand = 1000) plus P(demand = 1500 times Profit(demand = 1500) plus P(demand = 2000 times Profit(demand = 2000) plus P(demand = 2500 times Profit(demand = 2500)

EMV is equal to 0.2% of $8,000, 0.5% of $12,000, 0.2% of $16,000, and 0.1% of $21,500.

EMV = $12,600

Hence, $12,600 is the anticipated financial value if the company produces 2000 hot dogs.

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1) Let's assume "s" is equal to 1. As a positive number.

2) This way we can apply the Law of Cosines to find one leg

Having the lengths of all legs, we can make use of the Law of the Sines

Answer:

14-16x=32-10x

14-6x=32

-6x=18

x=-3

hope this helps

have a good day :)

Step-by-step explanation:

The value of e⁻ᴿᵗ is 0.8886 for the given the standard deviation of returns averages 28 percent with the options mature in 5 years and the risk-free rate is 2.36 percent.

So, the correct option is option ( C).

Exponential function is characterized by rapid increase (as in size or extent) and an exponential growth rate.

We have given that,

standard deviation of returns averages = 28%

options mature, t = 5 years and

Risk-free rate , R = 2.36 percent.

we have to calculate the value of e−Rt.

Exp(-Rt) = e⁻⁽²·³⁶⁾⁵

use exp(value) function to find the value :

=exp(-5 × 2.36%)

= exp(- 0.118 )

=0.8886

Hence, the the value of e⁻ᴿᵗ is 0.8886.

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Complete question:

I. M. Greedy has been granted options on 500,000 shares. The stock is currently trading at $48 a share and the options are at the money. The standard deviation of returns averages 28 percent. The options mature in 5 years and the risk-free rate is 2.36 percent. What is the value of e-rt?

a) .7087

b) .8476

c) .8886

d) .6087

e) .7952

Answer:

Ratio 4 is for Caroline, ratio 5 is for krutika, ratio 1 is for Natasha

Answer:

(3,2)

Step-by-step explanation:

Answer:

sweefe

Step-by-step explanation:

EFEFEEa

180° angle is a straight line

hope it helps....!!!