c) Consider the time 3:40pm where the initial side is the hour hand and terminal side is the

minute hand. Draw the angle between the two hands in standard position. State the angle in

positive degrees and then restate the angle as a negative angle. (2 pts.)

Answer:

Step-by-step explanation:

Percentages you always multiple.

Take 2% times that by 100 and get 2

Ok, take 29.95 divide that by 2 and get 14.98 for the total cost of the shoes. That is your answer $14.98

Answer:

8x<-32

x<4

Step-by-step explanation:

divide both of these numbers by 8

Step-by-step explanation:

rhrufh38299917489xjqgs8cjrnjci

Answer: radius: 28.5

area: 2551.76

Step-by-step explanation:

radius is always half of the diameter and area is pi(r^2)

Therefore, the total cost price of the goods is #5400.

Cost price refers to the amount of money that is spent by a business or individual to acquire or produce a product or service. It includes all the costs involved in the production or acquisition of the product or service, such as raw materials, labor costs, transportation costs, and other expenses. The cost price is usually used as a starting point for calculating the selling price of a product or service and is an important factor in determining the profitability of a business.

by the question.

Let's assume the cost price of the goods to be "x".

According to the problem, the trader sold the goods at a price of #5184 and incurred a loss of 4%.

we know that,

selling price = cost price - loss

Substituting the given values in the above formula, we get:

#5184 = x - 0.04x

Simplifying the equation, we get:

#5184 = 0.96x

Dividing both sides by 0.96, we get:

x = #5400

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Answer:

Step-by-step explanation:

Givens

(x - 1)(6x - 5) = 0

Solution

Either one of these can be made into 0 by solving the binomials in the brackets.

x - 2 = 0               Add 2 to both sides

x -2 +2= 0+2       Combine

x = 2

6x - 5 = 0             Add 5

6x -5+5 = 0+5     Combine

6x = 5                   Divide by 6

6x/6=5/6

x = 5/6

Answer

Integer Answer: x = 2

Fractional Answer x = 5/6

Answer:

4w^2+9w+10

Step-by-step explanation:

(3w^2+7w+10+w^2+2W

Combine like terms

4w^2+7w+10+2w

Combine like terms

Answer:

4w^2+9w+10

Step-by-step explanation:

Answer:

See below.

Step-by-step explanation:

I am assuming you're asking for slope-intercept form.

First, find the slope. The two points they give us are (-1,3) and (0,4).

4-3=1

0-(-1)=1

The slope is 1/1, or 1.

Then find the y-intercept. In this case, it's 4.

The formula for slope-intercept form is y=mx+b. m is slope, and b is y-intercept.

y=1x+4, or y=x+4.

-hope it helps

The amount of dry ingredients used in the cake recipe is approximately 7 cups.

We have,

3 ½ cups of flour, 2 ⅔ cups of sugar, and 1 ¾ cups of cocoa.

Now, first convert all quantity in same unit.

3 ½ cups of flour

= 3 cups + 0.5 cups

= 3 cups and 8 ounces.

and, 2 ⅔ cups of sugar

= 2 cups + 0.67 cups,

= 2 cups and 10.72 ounces.

and, 1 ¾ cups of cocoa

=1 cup + 0.75 cups

= 1 cup and 12 ounces.

So, the total amount

= 3 cups and 8 ounces + 2 cups and 10.72 ounces + 1 cup and 12 ounces = 6 cups and 14.72 ounces

= 7 cups

Therefore, the amount of dry ingredients used in the cake recipe is approximately 7 cups.

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Answer:

A

The null hypothesis is  \(H_o : \mu \ge 8300\)

The  alternative hypothesis is  \(H_a : \mu < 8300\)

B

  \(t = -3.34\)

C

 \(p-value = P(t< -3.34) = 0.00041889\)

D

 reject the null hypothesis  

Step-by-step explanation:

From the question we are told that

    The population mean is  \(\mu = 8300\)

    The sample mean is \(\ = x = 8000\)

     The  standard deviation is \(s = 440\)

      The sample size is  \(n = 24\)

       The  level of significance is  \(\alpha = 0.01\)

The null hypothesis is  \(H_o : \mu \ge 8300\)

The  alternative hypothesis is  \(H_a : \mu < 8300\)

 The  test statistic is mathematically evaluated as

                     \(t = \frac{\= x - \mu }{ \frac{s}{\sqrt{n} } }\)

=>                  \(t = \frac{8000- 8300 }{ \frac{440}{\sqrt{24} } }\)

=>                    \(t = -3.34\)

The p-value is obtained from the z -table ( reference calculator dot net ) , the value is

         \(p-value = P(t< -3.34) = 0.00041889\)

Looking at the values of  \(p-value and \ \alpha\) we see that  \(p-value < \alpha\) Hence we reject the null hypothesis  

Answer:

Tangent

Step-by-step explanation:

if the angle in question is the bottom of the ladder and the ground, then tangent is opposite over adjacent... or 12/5

Hope this is right

Answer:

Step-by-step explanation:

N sei

Answer:

\(\huge\boxed{2.93\%}\)

Step-by-step explanation:

Calculate the difference:

\(0.273-0.265=0.008\)

Calculate the ratio:

\(\dfrac{0.008}{0.273}=\dfrac{0.008\cdot1000}{0.273\cdot1000}=\dfrac{8}{273}\)

Convert to percentage:

\(\dfrac{8}{273}=\dfrac{8}{273}\cdot100\%=\dfrac{800}{273}\%\approx2.93\%\)

Answer:

7.96428571429

Step-by-step explanation:

Round you the nearest number.

Using DeMoivre’s theorem, the answer in regular form would be (5 + 5√3i)⁷ = -5000000 + 8660254.03i

The De Moivre's Theorem is used to simplify the computation of powers and roots of complex numbers and is used in together with polar form.

Convert the complex number to polar form. The polar form of a complex number is z = r(cos θ + isin θ),

r = |z|  magnitude of z

it becomes

r = √((5)² + (5√3)²) = 10

θ = arg(z) is the argument of z.

θ = atan2(b, a) = atan2(5√3, 5) = π/3

(5 + 5√3i) = 10 × (cos π/3 + i sin π/3)

De Moivre's theorem to raise the complex number to the 7th power

(5 + 5√3i)⁷

= 10⁷× (cos 7π/3 + i sin 7π/3)

= 10⁷ × (cos 2π/3 + i sin 2π/3)

Convert this back to rectangular form:

Real part = r cos θ = 10⁷× cos (2π/3) = -5000000

Imaginary part = r sin θ = 10⁷ × sin (2π/3) = 5000000√3 = 8660254.03i

∴  (5 + 5√3i)⁷ = -5000000 + 8660254.03i

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Answer:10^7 (1/2 - √3/2 i)

Step-by-step explanation:

To use DeMoivre's theorem, we first need to write the number in polar form. Let's find the magnitude and argument of the number:

Magnitude:

|5 + 5√(3i)| = √(5^2 + (5√3)^2) = √(25 + 75) = √100 = 10

Argument:

arg(5 + 5√(3i)) = tan^(-1)(√3) = π/3

So the number can be written in polar form as:

5 + 5√(3i) = 10(cos(π/3) + i sin(π/3))

Now we can use DeMoivre's theorem:

(5 + 5√(3i))^7 = 10^7 (cos(7π/3) + i sin(7π/3))

To simplify, we need to find the cosine and sine of 7π/3:

cos(7π/3) = cos(π/3) = 1/2

sin(7π/3) = -sin(π/3) = -√3/2

Explanation:

So the final answer in rectangular form is:

10^7 (1/2 - √3/2 i)

Here is one solution to the puzzle:

Squares: 2, 8, 16

Circles: 5, 7, 14

Total: 26

You can verify that each row of three numbers adds up to 26: 2 + 8 + 16 = 26, 5 + 7 + 14 = 26.

An even number is a number that can be divided into two equal groups. An odd number is a number that cannot be divided into two equal groups. Even numbers end in 2, 4, 6, 8 and 0 regardless of how many digits they have. Odd numbers end in 1, 3, 5, 7, 9.

Therefore, the correct answer is as given above

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Answer:

b is the correct answer for this question

what you need help woth owo

Answer:

All of the degrees add up to 90. Therefore, right angle.

Answer:

10

Step-by-step explanation:

I hope this helps!

Answer:

x=80°

Step-by-step explanation:

Straight line=180°

therefore,

180=2x-30+50

minus 50 on both sides

130=2x-30

plus 30 on both sides

160=2x

divide 2 on both sides

x=80

Answer:

m∠A = 130

Step-by-step explanation:

Here, In a given figure

m∠A = 2x - 30°

Now, we know that the sum of all angle is 180° on a straight line

So,

2x - 30° + 50° = 180°

2x + 20° = 180°

2x = 180° - 20°

2x = 160°

x = 160° ÷ 2

x = 80°

Here, we get the value of x is 80°

Now,

m∠A = 2x - 30°

m∠A = 2(80°) - 30°

m∠A = 160° - 30°

m∠A = 130

Thus, m∠A = 130

-TheUnknownScientist

The experimental probability of tossing a 3 is 22% ( option D).

Experimental probability, which is also known as Empirical probability, is based on actual experiments and adequate recordings of the occurring of events. An experiment can be repeated a fixed number of times and each repetition is known as a trial. The formula for the experimental probability is defined by;

Probability of an Event P(E) = Number of times an event occurs / Total number of events

From the table it is visible that the occurrence of tossing 3 is 11 times.

So by the definition of experimental probability the possibility is 11/50

As the table given is the result for tossing a number cube 50 times.

In 50 times the possibility is 11

In 1 time the possibility is 11/50

In 100 times the possibility is (11×100)/50

                                              = 22

Hence, the experimental probability of tossing a 3 is 22%.

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As earlier discussed, a boxplot is a standardized way of displaying the distribution of data based on a five number summary (“minimum”, first quartile (Q1), median, third quartile (Q3), and “maximum”).

The first and last points are the outliers representing the minimum and maximum points.

The point to the left is the minimum point and the point to the right is the maximum point.

Therefore, the point A is the smallest value.

OPTION C is correct.

Answer:

55.3

Step-by-step explanation:

19.9% of 278 = 55.322

55.322 rounded to the nearest tenth = 55.3

Answer:55.3

Step-by-step explanation:

There were 5 1/4 bags of popcorn left after eating 4 bags.

To find out how much popcorn was left after eating 4 bags, we need to subtract the amount eaten from the total amount Brianna made.

Brianna made 9 1/4 bags of popcorn, which can be represented as a mixed number. To perform calculations, let's convert it to an improper fraction:

9 1/4 = (4 * 9 + 1) / 4 = 37/4

Now, let's subtract the 4 bags eaten from the total:

37/4 - 4

To subtract fractions, we need a common denominator. The common denominator of 4 and 1 is 4. Therefore, we can rewrite the expression as:

37/4 - 4/1

Now, let's find a common denominator and subtract the fractions:

37/4 - 16/4 = (37 - 16) / 4 = 21/4

The result is 21/4, which is an improper fraction. Let's convert it back to a mixed number:

21/4 = 5 1/4

Therefore, there were 5 1/4 bags of popcorn left after eating 4 bags.

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The average rate of change of f(x) = x² + 4x - 15 from x = -3 to x = 6 is given as follows:

7.

The average rate of change of a function is given by the change in the output divided by the change in the input.

The outputs of the function are given as follows:

Hence the change is of:

45 - (-18) = 63.

The change in the inputs is of:

6 - (-3) = 9.

Hence the rate is of:

63/9 = 7.

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Answer:

Y=60x

Step-by-step explanation:

If wheel on a scooter completes 124 revolutions and travels 22.4 meters then  diameter of the wheel is 57 mm

Each revolution of the wheel covers a distance equal to the circumference of the wheel.

The diameter of the wheel "d".

The distance covered in 124 revolutions is:

distance = 124 x circumference

= 124 x pi x d

= 124 x 3.14 x d

We know that this distance is equal to 22.4 meters, so we can set up an equation:

124 x 3.14 x d = 22.4

Simplifying and solving for d:

d = 22.4 / (124 x 3.14)

d = 0.057 meters

As we know that 1 meter is equal to thousand millimeters so multiply by 1000 to get in millimeters

d = 57 millimeters

Therefore, the diameter of the wheel is approximately 57 mm.

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right

L shaped angles are right angles

Acute angles are angles below 90 degrees, so think of a really skinny V shape

Obtuse angles are over 90 degrees, so wider than an L

Answer: 1.50

Step-by-step explanation:

Answer

25% of 2.00$ is 50 cents

Step-by-step explanation: