So there this question sayed if drove 110 mile and used 5 gallon of gas and if he plan to drive 236 mile , how many gallon of gas would Bryce need

Answer:

I think the answer is 6x20, beaches you simply do: 6x40

6x(10+10+20), so: 6x10+6x10+60x20

Answer:

\(6*40 = (6*10) + (6*10) + (6*20)\)

Step-by-step explanation:

1. \(6*40=240\)

2. \(6*10+6*10=120\)

3. \(240=120+x\)

4. \(240-120=120\)

5. \(120=6*20\)

6. \(6*20\)

So, you have to fill in 6x20 in the gap.
Hope this helped!!

Answer:

325 minutes

Step-by-step explanation:

We can use a ratio to solve

25 minutes         x  minutes

------------------  = ---------------

1 burger                   13 burgers

Using cross products

25*13 = 1x

325 = x

325 minutes

Answer:

325 minutes or 5 hours and 25 minutes

Step-by-step explanation:

If it takes 25 minutes to fry a single burger, assuming only one burger can be made at a time, you must multiply the time per burger by how many burgers are made. So. 25(13) = 325 minutes or 5 hours and 25 minutes.

Answer:

70 words per minute

Step-by-step explanation:

1890/27

=70 (words per minute)

PLEASE GIBE BRAINLIEST

the probability of experiencing neither side effect is 0.37 or 37%.let's denote the probability of experiencing nausea by P(n) and the probability of experiencing decreased sexual drive by P(d). We know that:

P(n) = 0.23
P(d) = 0.52
P(n ∩ d) = 0.12

We want to find the probability of experiencing neither side effect, which can be denoted by P(~n ∩ ~d), where ~n and ~d represent the complements of nausea and decreased sexual drive, respectively.

We can use the formula for the probability of the union of two events to find P(~n ∪ ~d):

P(~n ∪ ~d) = 1 - P(n ∪ d)

We know that P(n ∪ d) = P(n) + P(d) - P(n ∩ d), so we can substitute the given values to get:

P(n ∪ d) = 0.23 + 0.52 - 0.12 = 0.63

Therefore,

P(~n ∪ ~d) = 1 - 0.63 = 0.37

So the probability of experiencing neither side effect is 0.37 or 37%.

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Based on the evaluation of the conditions, the output "x < 0 and z > 0" will be printed. Therefore, the correct answer is B. x < 0 and z > 0.

The correct indentation of the statement would be as follows:

if (x > 0)

if (y > 0)

System.out.println("x > 0 and y > 0");

else if (z > 0)

System.out.println("x < 0 and z > 0");

Given that x = 1, y = -1, and z = 1, let's evaluate the conditions:

The first if statement checks if x > 0, which is true since x = 1.

Since the condition in the first if statement is true, we move to the inner if statement, which checks if y > 0. However, y = -1, so this condition is false.

The inner if statement is followed by an else if statement that checks if z > 0. Since z = 1, this condition is true.

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Answer:

Step-by-step explanation:

This is an order of operations question. First in PEMDOS you want to do your parenthesis, turn (5-2) into 3,

15 ÷ 3 + 4 

Then do your divison, turning 15 ÷ 3 into 5

5 + 4 

Then finish with 5 + 4

The answer is 9

The angle, to the nearest degree, between the vectors a = (-2, 3, 4) and b = (2, 1, 2) is approximately 58 degrees.

To find the angle between two vectors, you can use the dot product formula:

cos(θ) = (a · b) / (||a|| ||b||),

where a · b represents the dot product of the vectors, ||a|| and ||b|| represent the magnitudes (or lengths) of the vectors, and θ is the angle between the two vectors.

Given vectors a = (-2, 3, 4) and b = (2, 1, 2), let's calculate the dot product and magnitudes:

a · b = (-2)(2) + (3)(1) + (4)(2)

= -4 + 3 + 8

= 7.

||a|| = √((-2)^2 + 3^2 + 4^2)

= √(4 + 9 + 16)

= √29.

||b|| = √(2^2 + 1^2 + 2^2)

= √(4 + 1 + 4)

= √9

= 3.

Now, let's substitute these values into the formula to find cos(θ):

cos(θ) = (a · b) / (||a|| ||b||)

= 7 / (√29 * 3).

Using a calculator or computer software, we can evaluate cos(θ) ≈ 0.53452.

To find the angle θ, we can take the inverse cosine (arccos) of this value:

θ ≈ arccos(0.53452)

≈ 57.9 degrees.

Therefore, the angle, to the nearest degree, between the vectors a = (-2, 3, 4) and b = (2, 1, 2) is approximately 58 degrees.

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Answer:

The answer is :

\( \cos(51) = 0.63\)

\( \sin(63) = 0.89\)

\( \tan(12) = 0.21\)

Answer:

-75

Step-by-step explanation:

i had the exam so it is write

Answer:

What do u mean??

Step-by-step explanation:

Step-by-step explanation:

Can you write the questions carefully that we can understand

Answer:

C(t) = 2.91(0.955)^t is the answer

Answer:

-11 11/15

Step-by-step explanation:

convert 2 1/5 to an improper fraction of:  11/5

convert -5 1/3 to an improper fraction of:  -16/3

11/5 × -16/3 = -176/15

-176/15 = -11 11/15

a) The graph of the equation that represents how much James earns in a

month in which he sells x cars is plotted below

b) From the graph, James needs to sell 30 cars to earn $5000

Let the fixed salary be represented by a

a  =  $1200

The commission for each car James sells = $125

Let the number of cars that James sells per month be x

The monthly earning of James = The fixed salary + (Commission x Number of cars)

Let the monthly earning be represented by y

y   =  1200  +  125x

The graph of the equation y = 1200 + 125x is plotted below

From the graph shown, the number of cars James needs to sell in order to earn $5000 will be estimated by finding the value of x that corresponds to $5000

When y = 5000,  x  =  30.4

x  =  30 (Approximated to the nearest whole number)

From the graph, James needs to sell 30 cars to earn $5000

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Answer:

B

Step-by-step explanation:

Answer:

C

Step-by-step explanation:

a. The mean and standard deviation of the sampling distribution of the difference in sample means xF - xM are 1.5 and 1.65 minutes.

b. The probability of getting a difference in sample means xF - xM that is less than 0 is approximately 0.20

What is Probability?

Probability is a field of mathematics that calculates the likelihood of an experiment occurring. We can know everything from the chance of getting heads or tails in a coin to the possibility of inaccuracy in study by using probability.

a. The mean of the sampling distribution of the difference in sample means, xF - xM, is equal to the difference of the population means, μF - μM = 8.8 - 7.3 = 1.5 minutes.

where σF and σM are the standard deviations of the populations of female and male students, respectively, and nF and nM are the sample sizes of female and male students, respectively.

\(Standard\ Deviation = \sqrt{3.3^2/8 + 2.9^2/8} \\\\Standard\ Deviation = \sqrt{{2.75} }\\\\Standard\ Deviation = 1.65\ minutes\)

So, the mean and standard deviation of the sampling distribution of the difference in sample means xF - xM are 1.5 and 1.65 minutes, respectively.

b. The probability of getting a difference in sample means xF - xM that is less than 0 can be found using a standard normal distribution table. First, we need to standardize the difference in sample means xF - xM by subtracting the mean and dividing by the standard deviation:

z = (xF - xM - (μF - μM)) / standard deviation

z = (0 - 1.5) / 1.65 = -0.91

Looking up -0.91 in a standard normal distribution table, we find that the probability of getting a difference in sample means xF - xM that is less than 0 is approximately 0.20.

So, there is a 20% probability of getting a difference in sample means xF - xM that is less than 0.

Hence, The mean and standard deviation of the sampling distribution of the difference in sample means xF - xM are 1.5 and 1.65 minutes and probability of getting a difference in sample means xF - xM that is less than 0 is approximately 0.20.

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The equity of the entity, according to the basic accounting equation, is R6 000. The basic accounting equation is Assets = Liabilities + Equity. To find the equity of the entity, we need to subtract the total liabilities from the total assets.

Bank balance: R5 000

Machinery balance: R3 000

Trade payables: R2 000

Total assets = Bank + Machinery

            = R5 000 + R3 000

            = R8 000

Total liabilities = Trade payables

                 = R2 000

Equity = Total assets - Total liabilities

      = R8 000 - R2 000

      = R6 000

Therefore, the equity of the entity, according to the basic accounting equation, is R6 000.

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just add all the numbers together and then divide them by how many numbers there were, and youll find the mode (average)

the lat one u just subtract 30 from 45, and find how many more scores

Answer:

24496

Step-by-step explanation:

40912 * (1-5%) ^10 = 24495.5

becuase they are humans, so round up to 24496

Answer:

Inequality form:

x >2

Step-by-step explanation:

I pretty sure this is the answer.

Have a great day!

Answer:

AAS

Step-by-step explanation:

Answer:

Angle-side-angle is a rule used to prove whether a given set of triangles are congruent.

The ASA rule states that:

If two angles and the included side of one triangle are equal to two angles and included side of another triangle, then the triangles are congruent.

Angle-Angle-Side (AAS) Rule

Angle-side-angle is a rule used to prove whether a given set of triangles are congruent.

The AAS rule states that:

If two angles and a non-included side of one triangle are equal to two angles and a non-included side of another triangle, then the triangles are congruent.

In the diagrams below, if AC = QP, angle A = angle Q, and angle B = angle R, then triangle ABC is congruent to triangle QRP.

Answer:

See below in bold.

Step-by-step explanation:

1.  21 + 2x + 29 = 180         (as supplementary angles sum to 180 degrees).

2x + 50 = 180

2x = 130

x = 65 degrees.

2. x - 36 + 73 = 180

x = 180 + 36 - 73

x = 143 degrees.

Given that \(\(T(n)\) = \(10n^2-3n\)\) if (\(\(n=1\)\)), you have to prove it by induction. So, we have proved it by induction that  \($$\(T(n)=10n^2-3n\)$$\)  if ( n= 1). The given statement is true for all positive integers n

Let's do it below: The base case (n=1) is given as follows: \(T(1)\) =\(10\cdot 1^2-3\cdot 1\\&\)=\(7\end{aligned}$$\). This implies that \(\(T(1)\)\) holds true for the base case.

Now, let's assume that \(\(T(k)=10k^2-3k\)\) holds true for some arbitrary \(\(k\geq 1\).\)

Thus, for n=k+1, T(k+1) = \(10(k+1)^2-3(k+1)\\&\) = \(10(k^2+2k+1)-3k-3\\&\)=\(10k^2+20k+7k+7\\&\) = \(10k^2-3k+20k+7k+7\\&\) = \(T(k)+23k+7\\&\) = \((10k^2-3k)+23k+7\\&\) =  \(10(k+1)^2-3(k+1)\).

Therefore, we have proved that the statement holds true for n=k+1 as well. Hence, we have proved it by induction that  \($$\(T(n)=10n^2-3n\)$$\)  if (n=1). Therefore, the given statement is true for all positive integers n.

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Answer:

x = 4\(\sqrt{2}\)

Step-by-step explanation:

Here you have to use the Pythagorean Theorem.

Pythagorean Theorem: a^2 + b^2 = c^2

STEP 1: Define your variables

a and b are the legs of the triangle, and c is the hypotenuse

a = 7

b = x

c = 9

STEP 2: Plug the variable into the equation

7^2 + x^2 = 9^2

STEP 3: Solve

7^2 + x^2 = 9^2

49 + x^2 = 81

49 - 49 + x^2 = 81 - 49

\(\sqrt{x}\)^2 = \(\sqrt{32}\)

x = \(\sqrt{32}\)

STEP 4: Simplify

Since the questions asks you to put it in simplified radical form, you do not have to approximate the answer, but you do have to simplify the radical.

x = \(\sqrt{32}\)

x = \(\sqrt{16}\) * \(\sqrt{2}\)

x = 4\(\sqrt{2}\)

Hope this helps

The negative and positive of a polynomial function is always all real numbers.

A polynomial function is a function that maps real numbers to real numbers and is defined by a polynomial expression.

In mathematical terms, this can be explained by the fact that polynomials are continuous functions over their entire domain, which is the set of all real numbers.

This means that there are no breaks, gaps, or jumps in the graph of a polynomial function. Additionally, polynomials do not have any asymptotes, which are lines that a function approaches but never touches.

The domain of a polynomial function is always all real numbers because polynomials are continuous and have no asymptotes over their entire domain.

As a result, the graph of a polynomial function can be drawn without lifting the pencil from the paper.

Therefore both a and b are correct.

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Dugan's average velocity for the entire race is 0 m/s

To determine Dugan's average speed for the entire race, we can use the formula:

Average speed = Total distance / Total time

In this case, the total distance is 50 meters (25 meters for the first leg and 25 meters for the return leg), and the total time is the sum of the times for both legs, which is:

Total time = 10.02 seconds + 10.16 seconds

a. Average speed for the entire race:

Average speed = 50 meters / (10.02 seconds + 10.16 seconds)

Average speed ≈ 50 meters / 20.18 seconds ≈ 2.47 m/s

Therefore, Dugan's average speed for the entire race is approximately 2.47 m/s.

To determine Dugan's average speed for the first 25.00 m leg of the race, we divide the distance by the time taken for that leg:

b. Average speed for the first 25.00 m leg:

Average speed = 25 meters / 10.02 seconds ≈ 2.50 m/s

Therefore, Dugan's average speed for the first 25.00 m leg of the race is approximately 2.50 m/s.

To determine Dugan's average velocity for the entire race, we need to consider the direction. Since the race is along a straight line, and Dugan returns to the starting point, the average velocity will be zero because the displacement is zero (final position - initial position = 0).

c. Average velocity for the entire race:

Average velocity = 0 m/s

Therefore, Dugan's average velocity for the entire race is 0 m/s
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Answer:

a=3

Step-by-step explanation:

Answer:

A: 13

Step-by-step explanation:

4a-3 = 9

add 3 to both sides

4a-3 = 9

  +3   +3

the -3 and +3 will cancel each other out

and from adding the 3 to the 9 will turn the 9 into 12!

Now your equation will look like this

4a = 12

Next divide both sides by 4. the 4 will cancel out the other 4.\

now you will have your answer

a = 3

so now substitute the A with 3 in

4a+1

so it will be

4(3)+1

4 times 3 is equal to 12

then 12+1 = 13

I hope this helps! :)