"If triangle vuw is equiangular, find k and t

A. k = 62 , t = 74
B. k = 64, t = 52
C. k = 68, t = 52
D. k = 72, t = 64

Something

What is ADJ and HYP?

Answer:

5%

Step-by-step explanation:

150,000/100=1500   7500/1500=5

The commission rate of the real estate agent for the home sale is calculated by dividing the commission amount by the total sale price and then converting this into percent. Following these steps, the commission rate was 5%.

The subject of this question falls under Mathematics, specifically the topic of percentages. To find the commission rate of the real estate agent, you need to divide the commission ($7500) by the total sale price ($150,000) and then multiply by 100 to convert it to percent.

Following these steps:

So the real estate agent's commission rate was 5%

.

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Here is your answer:

1. The rectangle has a "right angle." Remember that right angles are angles that look like a  L.

2. The polygon has a "obtuse angle." Remember that obtuse angles are higher then right angles.

3. The parallelogram has a "acute angle." Remember that acute angles are lower then right angles.

Hope this helps!

To simplify this expression would be 5x + 13

To Expand this expression would be 3x + 3 + 2x + 10

3(x + 1) + 2(x + 5)     use distributive property

= (3)(x) + (3)(1) + (2)(x) + (2)(5) = 3x + 3 + 2x + 10    combine like terms

= (3x + 2x) + (3 + 10) = 5x + 13

Answer: 414 feet per minute.

Step-by-step explanation:

Given : A snowboarder descends from an elevation of 2253 feet to an elevation of 1011 feet in 3 minutes.

Then, the mean change in elevation per minute is given by :-

[tex]\dfrac{\text{Change in elevation}}{\text{Time}}\\\\=\dfrac{2253-1011}{3}=414[/tex]

Therefore. the mean change in elevation per minute = 414 feet per minute.

The  mean change in elevation per minute 414

per minute

Mean change in elevation per minute=(2253 feet-1011 feet) / 3 minutes

Mean change in elevation per minute=1242 feet/ 3 minutes

Mean change in elevation per minute=414 per minute

Inconclusion  the mean change in elevation per minute is 414 per minute.

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if the original price was $19 then the price now would be $12.35. we would solve this by   turning 35% into a decimal.. we get .35

what we do next is multiply 19 by .35 and we get 6.65

next, we subtract 6.65 from 19

and our final answer is: $12.35

Answer:

2 refills

Step-by-step explanation:

Hope this helps!

Answer:

To express 0.1 as a percent, move the decimal point (2) place(s) to the (right) and attach (%)

Step-by-step explanation:

Hope it helps!

To express 0.1 as a percent, move the decimal point (2) place(s) to the (right), and attach (%).

To write 0.1 as a percent, we will execute the subsequent steps:

Multiply the given decimal number by 100.

This gives [tex]$0.1 \times 100=10$[/tex]

During decimal multiplication, we always move the decimal to the right depending on the number of zeros by which the given decimal number exists multiplied.

Here we contain 2 zeros, hence we shift 2 places to the right.

Append the % symbol in the product acquired. So, the necessary percentage exists [tex]$10 \%$[/tex].

In simple words, we can just multiply the assigned decimal number with 100 to transform it into a percent.

Therefore, 0.1 as a percent exists 10 %.

To express 0.1 as a percent, move the decimal point (2) place(s) to the (right), and attach (%).

To learn more about Decimal multiplication

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Answer: 47/48

Step-by-step explanation:

9

16

+

5

12

=

(9 × 12) + (5 × 16)

16 × 12

=

188

192

=

188 ÷ 4

192 ÷ 4

=

47

48

x=14, i hope this helped

I had to answer a question similar to that one on Math XL. This question was about renting a truck instead of needing a 48 mile taxi. (Took me a long time just to find the truck question, but I am giving you the truck help me answer the question, in hopes that it will help you.)

The cost of renting a truck from Hamilton Auto Rental is ​$47.60 per day plus ​$0.15 per mile. The expression 47.60 plus 0.15 m represents the cost of renting a truck for one day and driving it m miles. Evaluate 47.60 plus 0.15 m for m equals 120.

Substitute the numerical value for each variable into the expression and simplify the result.

I am sorry if that didn't help you, but it was the closest thing I could find to use to help you.

At the point where the tangents meet the circle, the angles are 90.

So using angle sum of a quadrilateral:

360 - (90 + 90) = 180

so 180 = x + 40

x = 180 - 40

x = 140

Since BD bisects angle ABC,

∠ ABD = ∠ DBC

So, ∠ DBC = 2x + 22     (1)

Also, ∠ DBC = ∠ ABC - ∠ ABD.

= 8x - (2x + 22)

= 8x - 2x - 22

= 6x - 22     (2)

From (1) and (2),

2x + 22 = 6x - 22

2x - 6x = -22 - 22

- 4x = - 44

x = 11

∠ DBC =  2x + 22 = 2(11) + 22 = 44

Hence, ∠ DBC = 44°.

Answer:

8.50

Step-by-step explanation:

sales price x sales tax rate = sales tax

170 x .05 =8.50

The deals duty on apparel that costs $ 170 with a deals duty rate of 5 is $8.50.

To calculate the deals duty on apparel that costs $ 170 with a deals duty rate of 5, you can follow these way

Convert the deals duty rate from a chance to a numeric.

The deals duty rate of 5 is original to 0.05.

Multiply the deals price of the apparel by the deals duty rate to find the deals duty quantum.

Deals duty quantum = $ 170 x 0.05

= $8.50

Thus, the deals duty on apparel that costs $ 170 with a deals duty rate of 5 is $8.50.

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All points in the shaded area are answers to the inequality.  Thus you need to find the point which is in the shaded area of the graph.

Only the point (3, -1) is within range.  Thus answer D is correct.

Answer:

Option D, (3, -1)

Step-by-step explanation:

In the inequality shown in the graph all the points which lie above the line (in the shaded part) will be the solution.

Option A) (0, -5)

Since this point lies below the line so it is not the solution.

Option B) (0, 0)

It's below the line again therefore not the solution.

Option C) (5, -5)

It lies below the line. Therefore it is not the solution.

Option D. (3, -1)

This point lies on the line therefore satisfies the condition.

Therefore Option D. (3, -1) is the only solution.

If it travels 55 miles per ONE HOUR - and our goal is to determine the distance in FOUR HOURS - we must multiply these two numbers together.

4 x 55 = 220 Miles

Question: The population has decreased by 300 residents over the past 5 years. The same number of residents left each year. What was the change in the town's population each year?

Answer: 300( total residents left) ÷ 5( # of years)= 60

The answer you want would be 60.

The change in the town's population each year is 60.

Given that,

Based on the above information, the calculation is as follows:

[tex]= 300\div 5[/tex]

= 60

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Answer:

50 ≤ x ≤ 100

Step-by-step explanation:

The variable x represents the number of books Hugh needs to sell to earn at least $400. The 400 needs to be replaced with 100 because that is the highest number of books Hugh has to sell.

Answer:

-3.5 feet/second

Step-by-step explanation:

A scuba driver descends 63 feet in 18 seconds.

The integer represents descends 63 feet = -63 feet

Rate of change per second = Distance divided by the number of second to reach the distance

= [tex]\frac{-63}{18}[/tex]

= -3.5 feet/second

The equation that shows how the width depends on the length for rectangles with an area of 24 inches squared is w = 24/l.

To find the equation that shows how the width (w) depends on the length (l) for rectangles with an area of 24 inches squared, we need to set up a proportion using the formula for the area of a rectangle. The area of a rectangle is equal to the length multiplied by the width, so we have the equation: l * w = 24.

Now let's solve for w in terms of l:

By substituting different values for l, we can find corresponding values for w and see how they are related.

Answer:

The sum rule is f' + g'

The difference rule is f' − g'

The product rule is f g' + f' g

The quotient rule is (f' g − g' f )/g2

Final answer:

The basic rules for computing derivatives include the Constant, Power, Constant Multiple, Sum, Difference, Product, Quotient, and Chain rules. These rules are crucial for finding the rate of change of functions and can be applied in various combinations to handle more complex functions.

Explanation:

Basic Derivative Rules

When calculating derivatives, there are several basic rules that are often used. These are foundational tools in calculus that help us find the rate at which functions change. Here's a list of the basic derivative rules:

Constant Rule: The derivative of a constant is zero.

Power Rule: For any real number n, the derivative of xⁿ is [tex]nx^{(n-1)}[/tex]. This rule can be applied multiple times to terms that are added together, yielding the sum of their derivatives.

Constant Multiple Rule: The derivative of a constant multiplied by a function is the constant multiplied by the derivative of the function.

Sum Rule: The derivative of a sum of functions is the sum of the derivatives of each function.

Difference Rule: The derivative of a difference of functions is the difference of the derivatives of each function.

Product Rule: The derivative of the product of two functions is the first function times the derivative of the second plus the second function times the derivative of the first.

Quotient Rule: The derivative of a quotient of two functions is the denominator times the derivative of the numerator minus the numerator times the derivative of the denominator, all divided by the square of the denominator.

Chain Rule: The derivative of a composite function can be found by taking the derivative of the outer function evaluated at the inner function, and then multiplying it by the derivative of the inner function.

Each of these rules follows our intuition about how functions change and can be confirmed through examples and experiences. We can use these rules to methodically find derivatives of more complex functions.

1.

-6 / 11 x 3/4 = -9/22

6 x 3 = 18

11 x 4 = 44

18 / 2 = 9

44/2 = 22

It is negative so your answer is A) -9/22

2.

-1/4 x -6/11 = 3/22

1 x 6 = 6

4 x 11 = 44

6 / 2 = 3

44 / 2 = 22

Since there are 2 negatives it becomes a positive. So that makes your answer 3/22.

3.

Your answer is going to be D) The city park has an area of 7/8 square kilometer. The width of the park is 1/3 kilometer. What is the length of the park? because it is multiplying unlike all the other problems which are dividing and subtracting.

4.

You are going to multiply to see how many total minutes it will take to repair the section of the road.

18.3 x 5.1 = 93.33

It will take 93.33 minutes to repair the section of the road.

Hope this Helps!!

Final answer:

The product in simplest form of −6/11 × 3/4 is −9/22, while −1/4 × (−6/11) gives 3/22. The equation 1/3 × 7/8 = m is used to determine how many dog bowls can be filled from a bucket containing 7/8 gallon of water. It takes 93.33 minutes to repair an 18.3 square feet section of road at a rate of 5.1 minutes per square foot.

Explanation:

1. The product in simplest form of −6/11 × 3/4 is calculated by multiplying the numerators together and the denominators together. So, −6 × 3 = −18 and 11 × 4 = 44. The product is −18/44, which simplifies to −9/22 after dividing both numerator and denominator by 2. Therefore, the correct answer is A. −9/22.

2. The product of −1/4 × (−6/11) is found by multiplying the numerators and the denominators separately. −1 × (−6) = 6 and 4 × 11 = 44. The product is 6/44, which simplifies to 3/22 after dividing both numerator and denominator by 2.

3. The story problem that could be solved using the given equation 1/3 × 7/8 = m involves multiplying fractions to find a final value. In option C, Julia has a bucket that contains 7/8 gallon of water, and wants to know how many dog bowls (each bowl holds 1/3 gallon) she can fill. This requires multiplying the two fractions, making option C the correct answer.

4. To find how many total minutes it will take to repair a section of road covering 18.3 square feet, where each square foot requires 5.1 minutes to repair, we multiply 18.3 by 5.1. The calculation is 18.3 × 5.1 = 93.33 minutes. Therefore, it will take 93.33 minutes to repair the section of road.

After taking 30 1/2 steps, each covering 5/8 yard, a band member moves a total of 19 1/16 yards across the football field.

The student asks how many yards a band member moves across the football field if he or she takes 30 1/2 steps where each step covers 5/8 yard. To find the total distance covered, we multiply the number of steps by the distance per step. Here's the calculation:

The band member moves 19 1/16 yards across the football field after taking 30 1/2 steps at a 8-to-5 step interval.

The quadratic formula is

[tex] x = \dfrac{-b \pm \sqrt{b^2 - 4ac}}{2a} [/tex]

In this problem, a = 2, b = -4, c = 1

[tex] x = \dfrac{-(-4) \pm \sqrt{(-4)^2 - 4(2)(1)}}{2(2)} [/tex]

[tex] x = \dfrac{4 \pm \sqrt{16 - 8}}{4} [/tex]

[tex] x = \dfrac{4 \pm \sqrt{8}}{4} [/tex]

[tex] x = \dfrac{4 \pm 2\sqrt{2}}{4} [/tex]

[tex] x = 1 \pm \dfrac{\sqrt{2}}{2} [/tex]

It's da last answer good luck but if it is wrong dnt sue me lol

Final answer:

The proper nouns in the provided sentences have been identified and underlined, including names of people, places, and institutions such as 'United States', 'George Washington', 'John Adams', 'Abigail', and '1600 Pennsylvania Ave.'.

Explanation:

To underline the proper noun in each sentence, we must identify the specific names of people, places, or institutions. Proper nouns are capitalized and denote a particular entity. Here's how they appear underlined in the given sentences:

Simplify (x+7)(x+4)

Apply FOIL method to multiply the expression

First Outer Inner and Last

First : x * x = x^2

Outer : x * 4 = 4x

Inner : 7 * x = 7x

Last : 7 * 4= 28

Now we write all the terms down and  combine like  terms

[tex]x^2 + 4x + 7x + 28[/tex]

[tex]x^2 + 11x + 28[/tex]

We simplified it completely

[tex]x^2 + 11x + 28[/tex]

16x-15=8x

16x=8x+15

16x-8x=15

8x=15

X=15/8

16x -15=8x

-16x.    -16x

-15=-8x

———

-8

1.875=x

It should be 750.60. If you are rounding to the nearest TENTH. Hope this is right!

I believe the answer is 750         Hope this Helps :D