What is the sqrt of 50 in simplest radical form​

Answer:

Step-by-step explanation:

Step one:

given data

we are told that the length is 5 feet

and also the width is given in fractional form as  4 5/9

let's convert to decimal 4+0.55= 4.555555555555555

the width is a repeating decimal hence width = 4.5...feet

Step two:

The expression for the area is

A= lenght * width

A= 5*4.5

A=22.7...feet ^2

The area of the rectangle is 22.7 feet^2

The probability of picking a red marble, then a green marble, and finally a blue marble is 0.091424%, or approximately 0.09%.

To find the probability of picking a blue marble, given that we have already picked a red and a green marble, we use the same method:

P(B|R and G) = P(R and G and B) / P(R and G)

where P(B|R and G) is the probability of picking a blue marble, given that a red marble and a green marble have been selected, and P(R and G and B) is the probability of picking a red marble, then a green marble, and finally a blue marble.

Using the given probabilities, we can plug in the values and simplify:

P(B|R and G) = (0.2 x 0.2857 x 0.228) / (0.2 x 0.2857) = 0.016

This means that if we have already picked a red marble, then a green marble, there is a 1.6% chance of picking a blue marble next.

Finally, to find the probability of picking a red marble, then a green marble, and finally a blue marble, we multiply the probabilities of each event together:

P(R and G and B) = P(R) x P(G|R) x P(B|R and G)

=> 0.2 x 0.2857 x 0.016 = 0.00091424 or 0.09%

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Answer: A

Step-by-step explanation:

The components of the vector are the ones in option A.

9.3m East and 23.2m North,

We can define our coordinate axis as:

positive y-axis = North.

positive x-axis = East.

Here we have a vector that is at an angle of 22° north of east, then using the Pythagorean's theorem we can get the components as:

y = sin(22°)*25m = 9.36m

x = cos(22°)*25m = 23.18m

Then the components of the vector are 9.3m East and 23.2m North, which is the first option.

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Answer:

  (d)  y = tan(x) +2

Step-by-step explanation:

You want to identify the tangent or cotangent function that passes through point (0, 2) and has a period of π.

The cotangent function is undefined at x=0, so options A and C can be excluded from consideration.

The tangent function is 0 at x=0, so the point (0, 2) has the value 2 added to the tangent function:

  y = tan(x) +2 . . . . . . matches choice D

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Answer:

235 C D s =

8 =

Step-by-step explanation:

Given:

The total cost of making a daily taco special for a restaurant is represented by the function

\(C(t)=2.5t+1\)

Where t is the number of tacos made.

To find:

The total cost change for every taco special the food truck makes.

Solution:

We have,

\(C(t)=2.5t+1\)

Here, 1 is a constant because it is free from the variable and 2.5 is the coefficient of t.

It means, 1 represents fixed cost of making tacos but 2.5t changes with respect to t. Thus, 2.5 represents the addition cost of every taco special the food truck makes.

So, $2.5 is the total cost change for every taco special the food truck makes.

Therefore, the correct option is b.

Answer:?

Step-by-step explanation: did u get the answer

Answer:

Step-by-step Peppers cost $4 per pound

explanation:

Answer:

312 people

Step-by-step explanation:

Hello!

Step 1:

First, we want to calculate what percentage of the random sample voted pretzels. To do that, we divide the number of pretzel voters depending on the total number of voters.

Calculate:

So, approximately 12% of the sample voted on pretzels.

Step 2:

Now that we know the average percentage of people that want pretzels, we can find the same percentage of the actual population of 2600 people.

We need to solve for 12% of 2600

Calculate:

Based on our percentages, we predict that 312 people favor pretzels.

Final Answer: \(x = 3 + \sqrt{2}, 3 - \sqrt{2}\)

Steps/Reasons/Explanation:

Question: Solve by using the quadratic formula:  \(x^{2} - 6x + 7 = 0\).

Step 1: Use the Quadratic Formula.

\(x = \frac{6 + \sqrt[2]{2} }{2}, \frac{6 - \sqrt[2]{2} }{2}\)

Step 2: Simplify solutions.

\(x = 3 + \sqrt{2}, 3 - \sqrt{2}\)

~I hope I helped you :)~ The quadratic formulaic is attached in an image.

Note that this is still a rectangle, and the length of the fencing is still 600 ft.

So the sum of the sides NOT along the river x + x + y = 600, and the area equals xy.

This makes the two equations: 2x + y = 600, and A = xy.

To find the largest area, we need to find A as a function of x or y. I suggest solving the first equation for y and replacing that in the second equation.

y = 600 - 2x. and A(x) = x(600-2x)

We now need to maximize A(x) = 600x - 2x2.

Remember, if x = -b/(2a), we find the x value of the vertex, the y value can be found by substitution.

So, since a = -2, and b = 600, x = -600/(-4) = 150 ft. If x = 150, y = 600 - 2(150) = 300.

So, the dimensions are 150 x 300 and the maximum area = 300(150) = 45,000 ft2

I hope this helps. By the way, there are many variations of this, and they are all similar. For example, you might want to make several pens with two lengths parallel and have three parallel withs inside.

Answer: 97 degrees

Step-by-step explanation:

Answer:

40,000

Step-by-step explanation:

Answer:

its 40,000

Step-by-step explanation:

An easy way is to multiply 2x2 and add the total number of 0's in the equation after the 4.

Hi friend!  Apologies, this says "Unit 6 Test".  We can't help you on this one.  Good luck though!

Answer: Mean Absolute Deviation (MAD): 7

Hope this helps u!

Have a good day and stay safe!

Answer:

7

Step-by-step explanation:

\(\frac{3+4+7+8+8+9+10}{7}\)

\(\frac{49}{7}\)

49 ÷ 7 = 7

Answer:

The answer is 6, my other answer got deleted for being "incomplete" even through I was marked as brainliest

Step-by-step explanation:

Answer:

Answer:

Gracias por puntos!!!!!!!!!!!!

This declaration is True.

The anticipated variability or widespread deviation of the means from MANY unique random samples is known Sampling distribution.

The standard deviation of this distribution, i.e. the standard deviation of sample means, is called the standard error. The standard error tells you how accurate the mean of any given sample from that population is likely to be compared to the true population mean.

What is the suggest variance and fashionable deviation of the sampling distribution of the pattern mean?

Since the suggest is 1/N times the sum, the variance of the sampling distribution of the suggest would be 1/N2 instances the variance of the sum, which equals σ2/N. The widespread error of the suggest is the standard deviation of the sampling distribution of the mean.

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The given question is incomplete, complete question is:

The expected variability or standard deviation of the means from MANY different random samples is known as what quantity: a. Sampling variability b. Standard error (panel 51 from slides), itâs also said in the video c. Sampling distribution d. Parameter

Answer:

400

Step-by-step explanation:

just took the test

Answer:

Cellular respiration

Step-by-step explanation:

Answer:

The sum is $10

Step-by-step explanation:

Since Tony got $5 on Monday and $5 on Tuesday, we can add them together by doing 5+5. We can add 5 and 5 together to get a total of $10 that Tony has earned. This means that it isn't a sum of 0 but a sum of 10.

(hope this helped)

Answer:

The simplest form of the product has a numerator of (x-5)(x+2) and a denominator of (x-5). The expression has an excluded value of x=5.

Here are the steps to simplify the expression:

Factor the numerators and denominators of each fraction.

The numerator of the first fraction can be factored as (x-5)(x+2).

The denominator of the first fraction can be factored as (x-5).

The numerator of the second fraction cannot be factored further.

The denominator of the second fraction can be factored as (x-5).

Multiply the two numerators and multiply the two denominators.

(x-5)(x+2) * (x-2) = (x-5)(x+2)(x-2)

(x-5) * (x-5) = (x² - 25)

Cancel any common factors.

(x² - 25)(x+2) / (x-5) = (x² - 25)(x+2) * (x-5)^(-1)

(x² - 25)(x+2) / (x-5) * (1/(x-5)) = (x² - 25)(x+2) * 1

The simplified expression is:

(x² - 25)(x+2)

The expression has an excluded value of x=5 because the denominator of the simplified expression is equal to 0 when x=5. This means that the expression is undefined when x=5.

hope this helps :))))

Answer:

x = 2.1

Step-by-step explanation:

We have:

=

=> sin38 × x = sin90 × 1.3

=> x = 1.3 ÷ sin38

=> x = 2.11155001... = 2.1

<3 Have a nice day!!

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Answer:

Step-by-step explanation:

x² + 10x + 24 = 0

Discriminant = 10² - 4×1×24 = 4

The discriminant is positive, so there are two distinct, real solutions.

Answer:

The answer is C) 4; Two real solutions.

Step-by-step explanation:

x2 + 10x + 24 = 0 in the function  

x2 resembles a

10x resembles b

24 resembles c

so, let's convert.

b2-4ac

(10) ^2 - 4(1)(24)

100 - 96

= 4

Creation

There is no other way

Answer:

_3×4=4×_3=-12,pardon me if I am wrong I am just a beginner ❤

\(\large\bf{\underline{Answer :}}\)

\( \huge \: ( - 3) \times \underline{4} = 4 \times \underline{( - 3)}\)

__________________________________________

\(\huge\bf{\underline{Proof :}}\)

\(\large\bf{\underline{L.H.S :}}\)

\(\large\bf{\underline{R.H.S :}}\)

\(\large\bf{\underline{Hence }}\)

‎ ‎‎‎ ‎ ‎‎‎ ‎ ‎‎‎ ‎ ‎‎‎ ‎ ‎‎‎ ‎ ‎‎‎ ‎ ‎‎‎ ‎ ‎\(\large\bf{\underline{L.H.S = R.H.S}}\)

Answer:

Step-by-step explanation:

Cube with side 2 has volume:

Cube with side 6 has volume:

Number of cubes:

The error of the approximation is approximately -0.0000031.

The given function is f(x) = ln x.

To approximate ln(1.2) using the third-order Taylor polynomial for f(x) = ln x centered at 1, we can start by finding the derivatives of f(x) up to order

3. 1. f(x)

= ln x f(1)

= 0 f'(x)

= 1/x f'(1) =

1 2. f''(x)

= -1/x² f''(1)

= -1 3. f'''(x)

= 2/x³ f'''(1)

= 2

Now, using the third-order Taylor polynomial, we have:

P₃(x) = f(1) + f'(1)(x - 1) + [f''(1)/2!](x - 1)² + [f'''(1)/3!](x - 1)³P₃(x)

= 0 + 1(x - 1) + [-1/2](x - 1)² + [2/6](x - 1)³P₃(x)

= (x - 1) - (x - 1)²/2 + (x - 1)³/3

Now, we can use this polynomial to approximate ln(1.2):

ln(1.2) ≈ P₃(1.2)ln(1.2)

≈ (1.2 - 1) - (1.2 - 1)²/2 + (1.2 - 1)³/3ln(1.2)

≈ 0.1832

Next, we need to estimate the error of the approximation.

We can use the Lagrange remainder formula to find this error:

R₃(x) = [f⁴(z)/4!](x - 1)⁴, where z is some number between 1 and x.R₃(1.2) = [f⁴(z)/4!](1.2 - 1)⁴

We know that f(x) = ln x and f⁴(x) = -6/x⁵.

Plugging in z = c, where 1 < c < 1.2, we get:

R₃(1.2) = [-6/c⁵ * (1.2 - 1)⁴]/4!R₃(1.2)

≈ -0.0000031

Therefore, the error of the approximation is approximately -0.0000031.

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