Help?(: if you do thank you<33

1 cause the zero is where the line crosses at the x axis

The medicine bottle has 120 doses of 100 miligram each.

As per the known fact, 1000 miligram is 1 gram. So, the amount of medicine in the bottle in milligrams = 12×1000

Performing multiplication on Right Hand Side of the equation

Amount of medicine in bottle = 12000 milligrams.

Now, number of dose of 100 miligram medicine = 1

Amount of dose of 12000 miligram medicine = (1/100)×12000

Performing division and multiplication on Right Hand Side of the equation

Amount of doses in 12000 miligram medicine = 120

Thus, there are 120 doses in a medicine.

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Answer:

Use simultaneous equation for this problem

y= number of adults

x = number of children

3y + 2x = 160

y + x = 60

then we double the second equation

3y + 2x = 160

2y + 2x = 120

we cancel x by elimination

3y - 2y = 160 - 120

y = 40

Step-by-step explanation:

hope this helps

Answer:

Isn't it 18?

Step-by-step explanation:

Because you need to add 4 and 2 then multiply it with 3?

Answer:  66, 132, 264, 528, 1056

Step-by-step explanation:

For the numbers, just start with \(2\times3\times11 = 66\) and multiply by 2 over and over till you get 5 numbers:

66, 132, 264, 528, 1056.

Answer:

Fixed Deposits have a fixed lock-in period, which limits the unnecessary withdrawal of your money until maturity. A savings account, on the other hand, enables you to withdraw any amount at any time, which proves detrimental to your goal of wealth appreciation.

:)

Using the polyfit function with the given linear function:

a = 5.025 and b = 2.0266.

The eventual concentration C is 4.4695.

To plot the data from the given table, we can first use the built-in MATLAB polyfit function to find the coefficients of the linear function. This will allow us to change the variables such that the law C = a - be-0.2t becomes a linear function.

Using the polyfit function with the given data, we can find that a = 5.025 and b = 2.0266.

Now, we can plot the graph of a - be-02t on the interval (0, 10] (as a solid curve), along with the original data points (using '.'). To do so, we can use the following MATLAB code:

t = 0:8;
C = [3.033 3.306 3.672 3.929 4.123 4.282 4.399 4.527 4.622];
plot(t,a-b*exp(-0.2*t),'b-',t,C,'.');

By doing so, we can plot the graph of a - be-0.2t, along with the original data points. The eventual concentration of the chemical reaction, based on the linear function, is C = 5.025 - 2.0266e-02*10 = 4.4695.

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The correct answer is option C. A sampling plan refers to a detailed strategy for obtaining a sample from a population for the purpose of data collection.

It describes the precise procedures needed to choose the sample, determine the members of the sample, and gather the data.

The sampling strategy should take into account the type of sampling design, sample size, sampling process, and the methods to be employed for data collecting.

The strategy for implementing sampling should be outlined in the plan, along with instructions on how to make sure the sample is representative of the population, how to prevent bias in the sampling process, and how to make sure the data gathered is of high quality.

A good sampling plan should provide a clear and consistent method for gathering data and be founded on basic statistical concepts.

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Answer:

No

Step-by-step explanation:

When Anna starts, she does a sit-up every 22 seconds. As she gets tired, each sit-up takes longer and longer to do. It would mean that the number of sit ups are not proportional to the time. If any thing is proportional, the rate at which the quantity increases or decreases should be constant. But in this the rate is not constant. Also, when she gets tired, sit-up takes longer time

Answer:

no

Step-by-step explanation:

did on khan

Answer:

Step-by-step explanation:

Volume of cylinder:

Substitute values, consider half-height:

Answer:

141.37 ft³ (rounded)

Step-by-step explanation:

answer:

1/5^2

=

1/25

step-by-step

1) 5^5/5^7=

5*5*5*5*5

-------------------

5*5*5*5*5*5*5

2) aka

1/5^2= 1/25 (.04)

The kind of transformation which converts the graph of f(x)  into the graph of g(x) is vertical shrink .

What is transformation in graph?

A graph transformation is a procedure that modifies an existing graph or graphed equation to create different version of the following graph.

It is given that the functions are :

f(x) = -9(x+6)2 - 3

g(x) = -9(x-4)2 - 3

We know that if we perform transformation that meant the graph of f(x) is transformed into the graph of g(x).

i.e.,

f(x) = -9(x+6)2 - 3

f(x) = -18(x+6) - 3

f(x) = -18x - 128 - 3

f(x) = -18x - 72 - 56 - 3

f(x) = -9(x-4)2 - 3 - 56

f(x) = g(x) - 56

or g(x) =  f(x) + (-56)

So , as we are adding f(x), this suggests that the transformation is one of the vertical shrink type.

Therefore, the kind of transformation which converts the graph of f(x)  into the graph of g(x) is vertical shrink .

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She received a 35% discount (A).

Rounding this value, we get P(A|B) ≈ 0.29. Thus, the correct answer is 0.29.

To answer this question, we need to find the conditional probability of A given B, which is represented as P(A|B). We are given the probabilities of event A and event B occurring, as well as the probability of both events occurring. We can use this information to calculate P(A|B) using the formula:

\(P(A|B) = P(A ∩ B) / P(B)\)

Here, P(A ∩ B) represents the probability of both events A and B occurring, and P(B) represents the probability of event B occurring. We are given the following information:

- P(A) = 0.4
- P(B) = 0.7
- P(A ∩ B) = 0.2

Now we can plug these values into the formula to calculate P(A|B):

\(P(A|B) = 0.2 / 0.7 = 0.2857\)

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The dimension the  a box with a square end the largest possible volume is 10 ×10 × 23.3

First, we will need to complete the question.

Let us assume that its dimensions are h by h by w and its girth is 2h + 2w.

Volume = h²w

Where h is the length

w is the girth

From the information given, we have;

Length + girth = 90

w+(2h+2w) = 90

2h + 3w = 90

Make 'w' the subject

w = 90- 2h/3

w = 30 - 2h/3

Substitute the values

Volume = h²(30 - 2h/3)

expand the bracket

Volume = 30h² - 2h³/3

Find the differential value

Volume = 60h - 6h²

h = 10

Substitute the values

w =  30 - 2h/3

w = 30 - 2(10)/3

w = 30 - 20/3

w = 23.3 in

The dimensions are 10 ×10 × 23.3

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the solution to the system of equations is x = 1/2 and y = -31/2. The solution set is {(1/2, -31/2)}.

ToTo solve the system of equations using the substitution method, we can solve one equation for a variable and substitute it into the other equation. Let's solve the first equation for x:

x - Sy = 16

x = 16 + Sy

Now substitute this expression for x in the second equation:

2(16 + Sy) - 1 = 0

32 + 2Sy - 1 = 0

2Sy + 31 = 0

2Sy = -31

Sy = -31/2

Now substitute this value of Sy back into the first equation:

x - (-31/2) = 16

x + 31/2 = 16

x = 16 - 31/2

x = 1/2

Therefore, the solution to the system of equations is x = 1/2 and y = -31/2. The solution set is {(1/2, -31/2)}.

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Answer:

3/4

Step-by-step explanation:

To develop a binomial probability distribution, you need to know the probability of success and the number of trials.

A binomial probability distribution is used to model the probability of obtaining a specific number of successes in a fixed number of independent Bernoulli trials. In order to develop this distribution, two essential pieces of information are required: the probability of success and the number of trials.

Firstly, you need to know the probability of success, which represents the likelihood of a specific event or outcome occurring in each individual trial. This probability is denoted by "p" and must be a value between 0 and 1.

Secondly, you need to know the number of trials, which refers to the total number of independent experiments or events being conducted. This value is denoted by "n" and must be a positive integer.

With these two pieces of information, you can calculate the probability of obtaining a specific number of successes, ranging from 0 to n, using the binomial probability formula. This formula takes into account the probability of success, the number of trials, and the desired number of successes.

Overall, the probability of success and the number of trials are the key elements needed to develop a binomial probability distribution, enabling you to calculate the probabilities of various outcomes in a given set of independent trials.

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Step-by-step explanation:

I'm assuming you mean:

(4 - 2) / (-5 - 2)

First, simplify the numerator:

4 - 2 = 2

Next, simplify the denominator:

-5 - 2 = -7

Now, substitute the simplified numerator and denominator into the expression:

(4 - 2) / (-5 - 2) = 2 / (-7)

This fraction can be simplified by dividing numerator and denominator by their greatest common factor, which is 1 in this case:

2 / (-7) = -2/7

Therefore, (4 - 2) / (-5 - 2) = -2/7.

The sample variance formula is: (sum of squared differences between each data point and the sample mean) divided by (sample size minus one).

The sample variance formula is a statistical calculation used to measure the variability of a set of data values in a sample. Variance is a measure of how spread out a set of data is, and it provides a measure of the average deviation of the individual data points from the sample mean.

The sample variance formula is calculated by taking the sum of the squared differences between each data point and the sample mean, and dividing that value by the sample size minus one. The resulting value provides a measure of how much the data points vary from the mean of the sample, and is an important tool for assessing the reliability and validity of statistical results.

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Answer:

$10,068

Step-by-step explanation:

Step-by-step explanation:

6000

100+11.3÷100=1.113

6000x1.113(^6)

=

11405.71

or 11405.70

Answer:

If this is the way I was taught and how I took the question. 38/57 or 2/3

Step-by-step explanation:

19 * 2 = 38/

19* 3 = 57

38 ÷19 = 2/

57 ÷19 =3

so 2/3

Answer:

-17

Step-by-step explanation:

Step By step

The period represents how long it takes go from one max to the next max (ie peak to peak). It also represents going from min to min.

======================================================

Explanation:

It reaches the max at 10 seconds, and then it reaches the min at 55 seconds. This is a timespan of 55-10 = 45 seconds. This is exactly half the period. It doubles to 2*45 = 90 seconds. This is the time period between any two points in time when you're at the max height (from one max to the next adjacent max).

So you're at the max height at 10 seconds, then min at 55 seconds, then the max again at 100 seconds. Note how 100-10 = 90.

The period of any trig function is basically telling us when the function or cycle repeats itself. Once we reach the peak again, the ride repeats itself from before.

-----------

Notes:

No, Brianna is not correct.

The distance around the pool is 131.4 ft

The perimeter of a semicircle is the sum of half of the circumference of the circle and its diameter. As the perimeter of a circle is 2πr or πd. So, the perimeter of a semicircle is 1/2 (πd) + d or πr + 2r, where r is the radius, and, 2r=d is diameter.

P=(πr + 2r)

here, we have,

1) Semi circle with a diameter equal to the side opposite it, 20 ft.

Find the length of half the circle:

Circumference of semi-circle = (1/2)(πd)

Where:

π = 3.14

d = 20 ft.

Circumference of semi-circle = (1/2)(3.14)(20 ft) = 31.4 ft.

2) Vertical lengths from the endpoint of semi-circle to the endpoints of horizontal lengths, 40 ft each ⇒ 2 × 40 ft. = 80 ft.

3.) Horizontal length at 20 ft.

Add the semi-circle, vertical, and horizontal lengths:

Distance around the pool = 31.4 ft + 80 ft. + 20 ft.

Distance around the pool = 131.4 ft.

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Answer:

12 workers are required to complete the work in 12 days

Answer:

7000

Step-by-step explanation:

21000/0.667

=14000

21000-14000

=7000

Step-by-step explanation:

there is 1 term

9th degree or degree =9

The vertex form of the equation is y = (x - 3)² - 4, which corresponds to option OD.

To convert the given equation from standard form to vertex form, we need to complete the square.

The vertex form of a parabola's equation is y = a(x-h)² + k, where (h, k) represents the vertex of the parabola.

Given equation: y = x² - 6x + 14

Move the constant term to the right side:

y - 14 = x² - 6x

Complete the square by adding and subtracting the square of half the coefficient of x:

y - 14 + 9 = x² - 6x + 9 - 9

Group the terms and factor the quadratic:

(y - 5) = (x² - 6x + 9) - 9

Rewrite the quadratic as a perfect square:

(y - 5) = (x - 3)² - 9

Simplify the equation:

y - 5 = (x - 3)² - 9

Move the constant term to the right side:

y = (x - 3)² - 9 + 5

Combine the constants:

y = (x - 3)² - 4

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