pls explain bcs i have a test tomorrow

By following the steps mentioned we can create unique kite design and enjoy flying it with your friends and family using mathematics concepts.

Steps:

Designing the kite:

Designing a kite can be a fun and creative process. First, you need to determine the shape and size of your kite. You can choose from different shapes such as diamond, triangle, hexagon, or even a custom design. Once you have determined the shape, you can start working on the materials. For instance, you may choose to use plastic, paper, or cloth. After that, you need to consider the frame of the kite. You may use bamboo sticks or other lightweight materials. Lastly, you can decorate your kite with colors, patterns, and designs.

Sample kite design:

Parts of the kite:

Mathematics concepts involved:

Designing a kite involves several mathematical concepts, such as:

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Answer:  a + s = 15

               6.00a + 4.00s = 76

Answer: Three sides of a right triangle are the lengths of its legs and the length of its hypotenuse.

To know that three given sides will create a right triangle, we can use the Pythagorean theorem, which states that in a right triangle, the square of the length of the hypotenuse is equal to the sum of the squares of the lengths of the legs. Symbolically, if a, b, and c are the lengths of the sides of a right triangle, with c being the hypotenuse, then:

c^2 = a^2 + b^2

Therefore, if we are given the lengths of three sides, we can square the lengths of the legs, add them together, and then take the square root to find the length of the hypotenuse. We can then compare the squared length of the hypotenuse to the sum of the squares of the legs. If they are equal, the three sides form a right triangle. If the squared length of the hypotenuse is greater than the sum of the squares of the legs, the three sides form an obtuse triangle. If the squared length of the hypotenuse is less than the sum of the squares of the legs, the three sides form an acute triangle.

Step-by-step explanation:

Answer: -5

Step-by-step explanation:

Answer:

THE ANSWER IS B

Step-by-step explanation:

Answer:

B : Zero

Step-by-step explanation:

Answer:

Multiplying the second equation by 2, we get:

4x + 6y = -20

Now we can subtract the first equation from this to eliminate x:

4x + 6y = -20

-(5x + 2y = -3)

-x + 4y = -17

Now we have one equation with only y. Solving for y:

-x + 4y = -17

4y = x - 17

y = (1/4)x - 17/4

Now we can substitute this expression for y into either equation to solve for x. Let's use the first equation:

5x + 2y = -3

5x + 2((1/4)x - 17/4) = -3

5x + (1/2)x - 17 = -3

(11/2)x = 14

x = 28/11

So the solution is (x,y) = (28/11, -17/11).

Step-by-step explanation:

a) Monthly payment = $489.77

b) John will paying $163.69 less per month

c) John will end up saving $3,943.28

d) John's car will be worth approximately $23,142.58

e) John actually lost $8,182.86 at the end of the 4-year loan.

The interest rate is the percentage of the amount of money borrowed, lent or invested that is charged or earned as a fee or return over a certain period of time. It is usually expressed as an annual percentage rate (APR) and can be fixed or variable depending on the type of loan or investment.

a) To calculate John's monthly payments, we need to use the formula for the present value of an annuity, which is:

PMT = P*(r/12)/(1-(1+r/12)^(-n*12))

Where PMT is the monthly payment, P is the principal amount (the amount financed after the down payment), r is the monthly interest rate, and n is the number of years.

So, we have:

P = 32,451 - 3,500 = 28,951

r = 0.055/12

n = 6

PMT = 28,951*(0.055/12)/(1-(1+0.055/12)^(-6*12)) = $489.77

Therefore, John's monthly payments would be $489.77.

b) Using the same formula, we can calculate John's monthly payments with the special financing:

P = 28,951

r = 0.0475/12

n = 4

PMT = 28,951*(0.0475/12)/(1-(1+0.0475/12)^(-4*12)) = $653.46

So, John's monthly payments with the special financing would be $653.46.

Difference in monthly payments between the above options is:

$653.46 - $489.77 = $163.69

Therefore, John would have to pay $163.69 more per month with the special financing.

c) To calculate how much John will save by going with the special financing, we need to calculate the total cost of each option.

For the original financing, the total cost can be found by multiplying the monthly payment by the number of payments:

Total cost = $489.77 * (6 * 12) = $35,268.72

For the special financing, the total cost is:

Total cost = $653.46 * (4 * 12) = $31,325.44

Therefore, John will save:

$35,268.72 - $31,325.44 = $3,943.28

So, John will end up saving $3,943.28 by going with the special financing.

d) To calculate the value of John's car when he finishes paying off his loan, we need to use the formula for continuous compounding:

A = P*e^(rt)

Where A is the final amount, P is the initial amount (the purchase price of the car), e is the mathematical constant e (approximately 2.71828), r is the annual interest rate, and t is the time in years.

The car depreciates at a continuous rate of 6%, which means that the value of the car decreases by 6% every year. So, the effective annual rate of depreciation is:

r = e^(-0.06) - 1 = -0.0589

Note that we use a negative value for r, since the value of the car is decreasing.

John will finish paying off his loan in 4 years. So, the time t is 4 years.

Therefore, the value of John's car when he finishes paying off his loan is:

A = 32,451e^(-0.05894) = $23,142.58

So, John's car will be worth $23,142.58 when he finishes paying off his loan.

e) To calculate how much John actually lost at the end of the 4-year loan, we need to subtract the value of his car at the end of the loan from the total amount he paid:

Total amount paid = $653.46 * (4 * 12) = $31,325.44

Value of car at end of loan = $23,142.58

Amount lost = Total amount paid - Value of car at end of loan

= $31,325.44 - $23,142.58  =  $8,182.86

Therefore, John actually lost $8,182.86 at the end of the 4-year loan.

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The expression [tex](2+7)^2[/tex] is not equivalent to the others as it is an exponential expression, while the others are all linear expressions.

The expression [tex](2+7)^2[/tex] is not equivalent to the others as it is an exponential expression, while the others are all linear expressions. An exponential expression is a mathematical expression that contains a variable in an exponent, meaning it is raised to a certain power, while a linear expression is a mathematical expression that contains two or more variables, where each has an exponent of 1. For example,[tex](2+7)^2[/tex] can be written as[tex]9^2[/tex]which is equal to 81. In contrast, the other expressions can be written as 2x+7y+3z which is equal to 2x+7y+3z. This means that the two expressions are not equivalent. To illustrate further, we can use a simple example. Let's say x=2, y=3, and z=4. Then the linear expression 2x+7y+3z would be equal to 2(2)+7(3)+3(4) = 22. The exponential expression[tex](2+7)^2[/tex] would be equal to [tex](2+7)^2 = 9^2 = 81[/tex]. We can see here that the two expressions are not equivalent.

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Which expression is NOT equivalent to the others?

A) 2 + 4

B) 6 - 2

C) 8 ÷ 4

D) 3 x 2

[tex]90^{0} - 32^{0} = 58^{0}[/tex]

1 = 4 = 90°

2 = 32°

3 = 5 = 58°

Answer:

Step-by-step explanation:

You want the measures of the marked angles in the rectangle, given one of the acute angles is 32°.

The corner angles of a rectangle are all 90°. That's part of the definition of a rectangle:

  ∠1 = ∠4 = 90°

That make angles 5 and 32° be complementary angles:

  ∠5 = 90° -32° = 58°

The angles at the opposite end of the diagonal are complementary to these, as the sum of angles in a triangle is 180°.

  ∠2 = 90° -58° = 32°

  ∠3 = 90° -32° = 58°

__

Additional comment

You may have noticed that angles on opposite sides and opposite ends of the diagonal have the same measure. This is no coincidence. These are called "alternate interior angles". As such, they are always congruent where a diagonal meets parallel lines. (The sides of a rectangle are parallel.)

The correct answer is D. Only statements I and III are true for pi < theta < 3.

What are trigonometric functions?

Trigonometric functions are mathematical functions that relate the angles and sides of a right triangle. They are commonly used in geometry, physics, and engineering to solve problems involving triangles and periodic phenomena. The six basic trigonometric functions are:

Sine (sin): the ratio of the length of the side opposite an angle to the length of the hypotenuse of the triangle.

Cosine (cos): the ratio of the length of the side adjacent to an angle to the length of the hypotenuse of the triangle.

Tangent (tan): the ratio of the length of the side opposite an angle to the length of the side adjacent to the angle.

Cosecant (csc): the reciprocal of the sine function.

Secant (sec): the reciprocal of the cosine function.

Cotangent (cot): the reciprocal of the tangent function.

To answer this question, we need to analyze the given range of values for theta, and determine the signs of the trigonometric functions involved.

For pi < theta < 3, we know that theta is in the second quadrant, where sine is positive and cosine is negative.

Therefore, statement I is true, since sine is positive for values of theta in this range.

Statement II is false, since cosine is negative in the second quadrant, and 2 cos theta is also negative.

Statement III is true, since tangent is negative in the second quadrant, and (1/3) tan theta is also negative.

So, the correct answer is D. Only statements I and III are true for pi < theta < 3.

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Answer:

1

Step-by-step explanation:

Both of those numbers are prime, so their GCF's are 1

About 1.5% of American women have shoe sizes that are at least 11.3, using the empirical rule and a standard normal distribution table.

To use the empirical rule, we assume that the shoe sizes follow a normal distribution. We can then convert the shoe size 11.3 to a z-score using the formula:

z = (x - μ) / σ

where x is the shoe size, μ is the mean, and σ is the standard deviation. Plugging in the values, we get:

[tex]z = (11.3 - 8.11) / 1.46 = 2.17[/tex]

This tells us that a shoe size of 11.3 is 2.17 standard deviations above the mean.

The empirical rule enables us to determine that, with a normal distribution:

About 68% of the data falls within one standard deviation of the mean

The data is within two standard deviations of the mean for about 95% of the time

About 99.7% of the data falls within three standard deviations of the mean

Since 11.3 is more than two standard deviations above the mean, we know that fewer than 5% of women will have a shoe size this large. To find the exact percentage, we can use a standard normal distribution table (also known as a z-table) or a calculator to find the area under the curve to the right of z = 2.17.

Using a calculator or a table, we find that the area to the right of z = 2.17 is approximately 0.015, or 1.5%. Therefore, we can say that about 1.5% of American women have shoe sizes that are at least 11.3.

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The probability of selecting a senior who has a parking pass and a junior who has a parking pass is 0.2730.

At Westville Highschool, there are 315 seniors and 389 juniors. 65% of the seniors have parking passes and 42% of the juniors have parking passes. The statistics teacher selects an SRS (Simple Random Sample) of 30 seniors and a separate SRS of 30 juniors.

To determine the probability of selecting a senior who has a parking pass and a junior who has a parking pass, first the probability of selecting a senior who has a parking pass must be calculated. Since 65% of the seniors have parking passes, the probability of selecting a senior with a parking pass is 0.65. Secondly, the probability of selecting a junior with a parking pass must be calculated. Since 42% of the juniors have parking passes, the probability of selecting a junior with a parking pass is 0.42.The probability of selecting a senior who has a parking pass and a junior who has a parking pass can be found by multiplying the two probabilities. 0.65 x 0.42 = 0.2730.

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Answer:

3/8

Step-by-step explanation:

Miranna is offered a 75% raise of her hourly rate to reach a private lesson, which would make her hourly pay $21.88.

This is calculated by taking the original hourly rate of $12.50 and multiplying it by 1.75 (the percent raise she is getting).

The relationship between the percent raise and Miranna's new pay is the same as the relationship between her original pay and her new pay. The percent raise (75%) is equal to the scale factor (1.75) between her original and new pay. In other words, the percent raise is a measure of the degree of increase between her original pay and her new pay.

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Answer:

10.5

Step-by-step explanation:

you just have to multiply 3 feet by 3.5 feet.

a. The probability that company B did not bid given that company A got the job is 0.375 or 37.5%.

b. The probability that company A will get the job, we can use the law of total probability is 0.16 or 16%.

Probability is a measure of the likelihood or chance of an event occurring. It is used to quantify the uncertainty of an outcome, and is expressed as a number between 0 and 1, with 0 indicating that the event is impossible and 1 indicating that the event is certain to occur.

Bayes' theorem is a mathematical formula that describes the probability of an event based on prior knowledge or information. It is named after the 18th-century English mathematician Thomas Bayes, who first formulated the theorem.

In the given question,

a. To find the probability that company B did not bid given that company A got the job, we can use Bayes' theorem:

P(B did not bid | A got the job) = P(A got the job | B did not bid) * P(B did not bid) / P(A got the job)

We know that P(A got the job | B did not bid) = 0.20, P(B did not bid) = 1 - 0.70 = 0.30, and P(A got the job) = P(A got the job | B did not bid) × P(B did not bid) + P(A got the job | B bid) × P(B bid) = 0.20 ×  0.30 + 0.15× 0.70 = 0.16.

Therefore,

P(B did not bid | A got the job) = 0.20 ×  0.30 / 0.16 = 0.375 or 37.5%.

b. To find the probability that company A will get the job, we can use the law of total probability:

P(A got the job) = P(A got the job | B did not bid) * P(B did not bid) + P(A got the job | B bid) × P(B bid)

We know that P(A got the job | B did not bid) = 0.20, P(B did not bid) = 0.30, P(A got the job | B bid) = 0.15, and P(B bid) = 0.70. Plugging these values in, we get:

P(A got the job) = 0.20× 0.30 + 0.15 ×  0.70 = 0.16 or 16%.

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I believe the ratio of circle to square is 2:3

The arc measure of AE A, E, start superscript, frown, finish superscript in degrees cannot be determined without more information. To make this conclusion, additional information .

Such as the locations of points A and E and/or the degree measures of other angles in the same circle would be required.  An arc is a piece of a circle's circumference, and its degree measure is equal to the degree measure of the central angle that subtends the arc. To compute the arc measure of AE A, E, start superscript, frown, end superscript in degrees, we would need to know the degree measure of the central angle that subtends this arc or the degree measure of the central angle that subtends this arc.

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Answer:

26

Step-by-step explanation:

Total pupils 60

32 boys and girls will be 28 (60-32)

Cola 12 boys

Water 4 boys 9 girls

Milk 21 pupils

Total results 12 + 4 +9+ 21 = 46

Outstanding girls will be 60 - 46

Girls who like coke 14

If 14 girls liked cola and 12 boys liked cola, total will be 14 + 12

Accοrding tο the angle sum prοperty οf a triangle, m∠1 + m∠2 + m∠3 = 180° and m∠3 + m∠4 + m∠5 = 180° these twο equatiοns can be used tο find m∠3.

The angle sum prοperty οf a triangle is a fundamental geοmetric prοperty that states that the sum οf the interiοr angles οf a triangle is always equal tο 180°. In οther wοrds, fοr any triangle, the sum οf the measures οf its three interiοr angles is always 180°.

This prοperty hοlds true fοr all triangles, regardless οf their size οr shape. It is an impοrtant cοncept in geοmetry and is used in variοus prοοfs and calculatiοns invοlving triangles.

One cοmmοn applicatiοn οf the angle sum prοperty οf a triangle is tο find the measure οf an unknοwn angle in a triangle if the measures οf the οther twο angles are knοwn. This can be dοne by subtracting the sum οf the knοwn angles frοm 180°.

The twο equatiοns that can be used tο find the measure οf angle 3 (m∠3) if the measures οf the οther angles are knοwn are:

m∠1 + m∠2 + m∠3 = 180°

This equatiοn can be used if the measures οf angles 1 and 2 are knοwn. We can find the measure οf angle 3 by subtracting the sum οf angles 1 and 2 frοm 180°.

m∠3 + m∠4 + m∠5 = 180°

This equatiοn can be used if the measures οf angles 4 and 5 are knοwn. We can find the measure οf angle 3 by subtracting the sum οf angles 4 and 5 frοm 180°.

Thus, m∠1 + m∠2 + m∠3 = 180° and m∠3 + m∠4 + m∠5 = 180° these twο equatiοns can be used tο find m∠3.

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If the straightaway on each side measures 1,000 meters, the distance around the entire track is approximately 2,465.09 meters.

To find the distance around the entire track, we need to add the distance of the straightaways on both sides and the distance around the curves. The straightaways measure 1,000 meters on each side, so the total distance covered in straightaways is 2,000 meters.

The curves are semicircles with diameter 74 meters. The circumference of a circle is given by the formula 2πr, where r is the radius. Since the diameter of the semicircle is given as 74 meters, the radius will be half of it, i.e., 37 meters. Hence, the distance around each semicircle will be:

Circumference = 2πr = 2π(37) = 74π

Since there are two semicircles in the track, the total distance around the curves is 2(74π) = 148π meters.

Therefore, the total distance around the entire track is:

Total distance = Straightaways + Curves

= 2,000 + 148π

= 2,000 + 465.09 (approximating π as 3.14)

= 2,465.09 meters (rounded to the nearest hundredth)

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Answer:

3/25

Step-by-step explanation:

Answer: it is $51.67 in dollars

Step-by-step explanation:

Answer:

£75

Step-by-step explanation:

To find the original price of the jumper using a formula, we can use the following formula:

Sale Price = Original Price - (Discount Rate x Original Price)

Where Sale Price is the price of the jumper after the 17% discount, Discount Rate is the percentage discount applied, and Original Price is the price of the jumper before the discount.

We know that the Sale Price is £62.25, and the Discount Rate is 17%, so we can substitute these values into the formula:

£62.25 = Original Price - (0.17 x Original Price)

Simplifying this equation, we get:

£62.25 = Original Price - 0.17Original Price

£62.25 = 0.83Original Price

Dividing both sides by 0.83, we get:

Original Price = £75

Therefore, the original price of the jumper was £75

The two numbers are 5 and 10 and the working equation for this problem is:x + 2x = 15

The sum of the two numbers is 15. If the second number is twice the other, then the working equation for this problem as well as the values of the two numbers according to the given question is the second number y is twice the first number x.

Therefore,y = 2x

Also, the sum of these two numbers is given as 15.

Therefore,x + y = 15

Substituting the value of y in terms of x, we get x + 2x = 15

Simplifying the above equation, we get:3x = 15x = 5

Substituting this value of x in the equation y = 2x, we get:y = 2(5)y = 10

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The mean of the sampling distribution of X turns out as 11 and the standard deviation is identified as 3.13. By using concepts of standard deviation, the sample deviation can be calculated.

The mean and standard deviation of the sampling distribution of X can be calculated using the formulas for the mean and standard deviation of a binomial distribution. The mean is given by: [tex]μ = np[/tex]

Where n is the sample size and p is the proportion of left-handed students in the population. In this case, n = 100 and p = 0.11, so:
[tex]μ = (100)(0.11) = 11[/tex]
The standard deviation is given by:
[tex]σ = √(np(1-p))σ = √((100)(0.11)(1-0.11)) = √(9.79) = 3.13[/tex]
So the mean of the sampling distribution of X is 11 and the standard deviation is 3.13.

The standard deviation of the sampling distribution of X tells us how much variability we can expect in the number of left-handed students in a random sample of 100 students from the population.

In this case, the standard deviation of 3.13 tells us that there is a moderate amount of variability in the number of left-handed students in different samples of 100 students from the population.

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Answer:

b d

Step-by-step explanation: