Which point is a solution to the following inequality? y<2x+2

Answer:

Step-by-step explanation:

2,5,9,12,7,10,6,3,6

mean=(2+5+9+12+7+10+6+3+6)/9

=60/9

=6.67(approx)

Answer:

0.0649350649350649

Step-by-step explanation:

Answer: 0.06493506493

Step-by-step explanation:

Answer:

Therefore, the constant of proportionality for the given proportional relationship is 5.

Step-by-step explanation:

To determine the constant of proportionality in the given proportional relationship, we can use the formula:

Constant of Proportionality = Tickets / Games

Let's plug in the values from the table:

For the first set of values (4 games and 20 tickets):

Constant of Proportionality = 20 / 4 = 5

For the second set of values (7 games and 35 tickets):

Constant of Proportionality = 35 / 7 = 5

For the third set of values (10 games and 50 tickets):

Constant of Proportionality = 50 / 10 = 5

In all three cases, the constant of proportionality is equal to 5.

Therefore, the constant of proportionality for the given proportional relationship is 5.

Answer:

I see no solution.

Step-by-step explanation:

The sum of the angles of a triangle is 180°

Given

x+ x + 10 +y = 180. and

2x -50 + 50 + y = 180

y represents the angles with no value indicated.

Simplifying:

2x +y +10 = 180

2x + y = 180

This looks like a no solution system.

If I'm missing something, I hope someone else can explain it.

The two triangles are similar when two angles of the triangle are equal.

The possible value of x which the two triangles are similar is x = 60°

Reasons:

Required;

To find the values of x for which the two triangles are similar

Method:

Given that two angles of the triangle are specified, the triangles can be

similar for only one value of x.

Solution:

The two triangles are similar when we have;

x + 10° = 2·x - 50°

Which gives;

2·x - x = 50° + 10° = 60°

x = 60°

Checking gives;

x + 10° = 2·x - 50° = 70°

Two angles of the first triangle are;

70° and 60°

The third angle of the first triangle is (180° - (70° + 50°)) = 60°

The three angles of the first triangle are therefore; 70°, 60° and 50°.

Two angles of the second triangle are;

70° and 50°

The third angle of the second triangle is (180° - (70° + 50°)) = 60°

The three angles of the second triangle are therefore; 70°, 60° and 50°

Therefore, the two triangles are similar by AAA similarity.

When x = 50°, we have;

x + 10° gives;

50° + 10° = 60°

∴ ∠(x + 10°) = 60°

The two angles of the first triangle are; 60° and 50°

The third angle on the second triangle is 180° - (60° + 50°) = 70°

On the second triangle, we have;

2·x - 50° gives;

2 × 50° - 50° = 50°

∴∠(2·x - 50°) = 50°

Therefore, the two angles of the second triangle are; 50° and 50°

The third angle on the second triangle is 180° - (50° + 50°) = 80°

Therefore, the two triangles are not similar when x = 50°

Similarly, the two triangles are not similar when x + 10° = 50°

Therefore;

The possible value of x which the two triangles are similar is x = 60°

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Answer:

yes because they are smaller two sides than the largest one

Answer:

The measure of the third angle is 60.

Step-by-step explanation:

180-80-40=60

Answer:

20 mins

Step-by-step explanation:

Answer:

18 minutes

Step-by-step explanation:

At the end of the 18th minutes, machine A would have completed 2 flagpoles and machine B will have completed 3 flagpoles. They both start producing another flagpole in the 19th minute

Answer:

97

Step-by-step explanation:

You would need to divide 485/5 to find how many trees in each orchard

485/5 = 97

Answer:

3^\(\frac{2}{5}\)

Step-by-step explanation:

The 5th term of the arithmetic series is  1179/ 19.

The 10th term of the arithmetic series , S is 66.

Using arithmetic formula,

aₙ = a + (n - 1)d

where

Therefore,

66 = a + 9d

The sum of the first 20 terms of S is 1290.

Therefore,

Sₙ = n / 2 (2a + (n - 1)d)

1290 = 10(2a + 19d)

1290 = 20a + 190d

combine the equation

66 = a + 9d

1290 = 20a + 190d

Hence,

a = 66 - 9d

1290 = 20(66 - 9d) + 190d

1290 = 1320 - 180 + 190d

1290 - 1320 + 180 = 190d

190d = 150

d = 150 / 190

d = 15 / 19

Hence,

a = 66 - 9(15  /19)

a = 66 - 135 / 19

a = 1254 - 135/ 19

a = 1119 / 19

Hence, let's find the fifth term.

a₅ = a + 4d

a₅ = 1119 / 19 + 4(15 / 19)

a₅ = 1119 / 19 + 60 / 19

Therefore,

a₅ =  1179/ 19

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As x tends to negative one from the left, the value of f(x) tends to positive infinity. As x → -1⁻, f(x) → ∞.

In Mathematics and Geometry, the vertical asymptote of a function simply refers to the value of x (x-value) which makes its denominator equal to zero (0).

By critically observing the graph of this rational function f(x) shown below, we can logically deduce that its vertical asymptote is at x = -1 and x = 2, and its horizontal asymptote is at y = 3.

In this context, we can logically deduce that the value of f(x) tends towards positive infinity, as x tends to negative one from the left;

As x → -1⁻, f(x) → ∞.

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Step-by-step explanation:

okkkkkkkkk??????????

The measures of the other three angles in a rectangle are also 90 degrees each.

The length of the other leg in the given right triangle is 12 units.

We have,

In a rectangle, all interior angles measure 90 degrees.

So, the measures of the other three angles in a rectangle are also 90 degrees each.

In a right triangle, the Pythagorean theorem can be used to find the length of the missing leg.

(Length of one leg)² + (Length of the other leg)² = (Hypotenuse)²

(5)² + (Length of the other leg)² = (13)²

25 + (Length of the other leg)² = 169

(Length of the other leg)² = 169 - 25

(Length of the other leg)² = 144

Taking the square root of both sides, we find:

Length of the other leg = √144

Length of the other leg = 12 units

Therefore,

The measures of the other three angles in a rectangle are also 90 degrees each.

The length of the other leg in the given right triangle is 12 units.

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The complete question:

In a rectangle, if one of the interior angles measures 90 degrees, what are the measures of the other three angles?

Given a right triangle with one leg measuring 5 units and the hypotenuse measuring 13 units, what is the length of the other leg?

Answer:

\(\boxed {192 cm^{2}}\)

Step-by-step explanation:

Find the volume of separate cuboids :

Volume (top cuboid) :

⇒ V = 2 x 6 x (10 - 2)

⇒ V = 12 x 8

⇒ V = 96 cm²

Volume (lower cuboid) :

⇒ V = 8 x 6 x 2

⇒ V = 48 x 2

⇒ V = 96 cm²

Volume (prism) :

⇒ 96 + 96

⇒ 192 cm²

The probability of given question and values will be

a) The probability that she will win the second set is 0.60.

b) Probability that Player V will win a match against Player M is 0.35.

c) The probability that a match between Player V and Player M will consist of 3 sets given that Player V wins the match is 0.16 .

d) Probability that player V competes in a match with Player M is 0.46.

It is given in the question :

Probability that player V wins the first set  : 0.5

(this is because the text says the two players are equally likely to win the first set)

- Probability that player V wins the 2nd set if he has won the 1st set : 0.6

So, the probability that player V wins the first 2 sets is: (0.5)(0.6) = 0.3

Instead, the probability that player V loses the 2nd set if he has won he 1st set is 0.40 (=1-0.60), so

So, the probabiity that player V winse the 1st set but loses the 2nd set is 0.2.

- Probability that player V loses the 1st set: 0.5

- Probability that she will lose the 2nd set in is case is 0.70, it means that the probability that she will win the 2nd set if she lost the 1st set is 0.30, So, the probability that she will lose the 1st set and win the 2nd set is:0.15.

This means that the probability that player V wins exactly 1 set out of the first two sets is: 0.2+0.15 = 0.35

At this point, the probability that she will win the 3rd set is 0.45

This means that the overall probability that she will win the 3rd set if she won exactly 1 of the first 2 sets is: (0.35)(0.45) = 0.16

So, the overall probability that player V will win a match against player M is : 0.30+0.16 = 0.46.

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The functions for this problem are classified as follows:

a) q(x) is an odd function.

b) r(x) is an even function.

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b = 0

To solve make b the subject so:

4b + 6 = 2 - b + 4

5b + 6 = 6

5b = 0

5 = 0/5

= 0

Answer:

4

Step-by-step explanation:

hope this helps

Answer:

The slope is 2

Step-by-step explanation:

its 6/3 and if you simplify that its 2

Answer:

C.

Step-by-step explanation:

pa brnlst hehehheeh

thx m ltr

Answer:

its A 656 ft

Step-by-step explanation:

Using the angle addition postulate, it is found that the possible angle measures are given as follows:

116º, 64º.

The angle addition postulate is a geometry axiom that states that an angle, divided into a number of smaller angles, has the measure given by the sum of the measures of the smaller angles.

Angles 1 and 5 form a straight angle, hence:

<1 + <5 = 90º.

From the measures given in this problem, we can solve for x as follows:

2x + 4 + 4x + 20 = 90

6x = 66

x = 66/6

x = 11.

Then the measures are:

The five angles form a 360º angle, meaning that:

<2 + <3 = 180º.

Angles 2 and 3 are supplementary, meaning that the possible angle measures are given as follows:

116º, 64º.

As they add to 180º.

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The midpoint of HG with endpoints G(2a, 0), and H(0, 0) is (a, 0)

An equation is an expression that shows the relationship between two or more variables and numbers.

Given the coordinates G(2a, 0), and H(0, 0), Let O(x, y) represent the midpoint, hence:

x = (2a + 0)/2 = a, y = (0 + 0) / 2 = 0

The midpoint of HG with endpoints G(2a, 0), and H(0, 0) is (a, 0)

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Answer:

220.00

-185.00

= 35.00 the difference of what was paid at the same prices.

Answer:

Solution,

\(h(x) = f(x) + g(x) \\ \: \: \: \: \: \: \: = 2x - 1 + 7x - 12 \\ \: \: \: \: \: \: = 2x + 7x - 1 - 12 \\ \: \: \: \: \: \: = 9x - 13\)

hope this helps...

Good luck on your assignment..

Answer:

h(x)=9x-13

Step-by-step explanation:

We want to find out what h(x) is. We know what h(x) is equal to, which is

h(x)= f(x)+g(x)

We know that f(x)=2x-1 and g(x)=7x-12. Substitute the expressions in.

h(x)= (2x-1)+(7x-12)

Simplify by combining like terms. Add all the terms with a variable (x), then all the terms without a variable, or constants.

h(x)=(2x+7x)+(-1+-12)

Add 2x and 7x.

h(x)=(2+7)(x)+(-1+-12)  

h(x)= 9x+(-1+-12)

Add -1 and -12.

h(x)= 9x+(-13)

h(x)=9x-13

Step-by-step explanation:

Let's call the average speed of the tortoise "t" (in meters per hour) and the average speed of the hare "h" (in meters per hour).

From the problem, we know that:

The tortoise leaves 8 minutes before the hare, so they have a 4-minute head start.

The hare crosses the finish line 4 minutes before the tortoise, so they have a 4-minute lead.

Therefore, the total time it takes for the hare to finish the race is 8 minutes less than the time it takes for the tortoise to finish the race. Let's call this time difference "dt".

The distance the hare runs is 21 meters, and the distance the tortoise runs is also 21 meters, so we have:

h * dt = 21 - t * (dt + 4 minutes)

To solve for the average speeds "t" and "h", we need to convert everything to units of hours. Let's convert 4 minutes to hours:

4 minutes = 4/60 hours = 1/15 hours

So, we can now rewrite the equation in terms of hours:

h * dt = 21 - t * (dt + 1/15 hours)

Rearranging and solving for t, we find:

t = (21 + h * dt) / (dt + 1/15)

Now, the hare runs 0.5 meters per hour faster than the tortoise, so:

h = t + 0.5

Substituting h = t + 0.5 into the equation for t, we get:

t = (21 + (t + 0.5) * dt) / (dt + 1/15)

Solving for t, we find:

t = 40/3 meters per hour

Finally, we can find the average speed of the hare by using h = t + 0.5:

h = 40/3 + 0.5 = 40/3 + 30/60 = 40/3 + 30/3 / 60 = 70/3 meters per hour

So the average speed of the tortoise is 40/3 meters per hour, and the average speed of the hare is 70/3 meters per hour

Answer:

a. Possible outcomes for this chance experiment are:

(Here, D means a defective battery, and N means a nondefective battery.)

b. The number of outcomes in the sample space is infinite, as the experiment could potentially continue indefinitely. However, in practice, we can define a maximum number of batteries that could be examined before the experiment is stopped.

c. The event E, that the number of batteries examined is a number, would include outcomes where the experiment stopped at a particular number of batteries. For example, if the experiment stopped after examining three batteries (i.e., the fourth battery was nondefective), then the outcome would be DDDN, and it would be included in event E. However, outcomes where the experiment continued indefinitely (e.g., DDDDD...) would not be included in event E.

The mean of the sampling distribution (p) and The standard error of the mean (o)  are 56 and 2 respectively.

A probability distribution that is symmetric about the mean is the normal distribution, sometimes referred to as the Gaussian distribution. It demonstrates that data that are close to the mean occur more frequently than data that are far from the mean.

(a) The mean of the sampling distribution (p) is equal to the population mean, which is 56.

(b) The standard error of the mean (o) is calculated as the standard deviation of the population divided by the square root of the sample size. So for a sample of 36 participants:

o = 12 / √36 = 2

(c) The distribution of the sample means (p) will be approximately normal with a mean of 56 and a standard deviation of 2. To sketch this distribution with M ± 3 SEM, we would plot a normal distribution with mean 56 and standard deviation 2, and shade the region that is 3 standard errors away from the mean on either side.

This region would capture approximately 99.7% of the data if the samples were selected randomly and independently from the population.

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Answer:

first graph: The polynomial function for this graph is of ✔ odd  degree and the leading coefficient is ✔ negative.

second graph: The polynomial function for this graph is of  ✔ even  degree and the leading coefficient is  ✔ negative.  

Step-by-step explanation:

hope this helped

When the output value of a real-valued function, f(x), is equal to f(-x), for all values of x inside the domain of f, the function is said to be an even function.

It is claimed that a real-valued function f(x) is an odd function when, for all values of x in the domain of f, the output value of f(-x) is equal to the negative of f(x).

Given:

As, we know the first graph graph of an odd function is at the same distance from the origin but in opposite directions and, graph of an even function remains the same after reflection about the y-axis.

So, The polynomial function for this graph is of odd degree and the leading coefficient is negative.

and, The polynomial function for this graph is of even degree and the leading coefficient is negative.  

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Answer:

the answer to your question how many outcomes is really gonn adepend on you you slove you problem but my amswer is gonna be 7.

Answer: -2

Step-by-step explanation: