help pls some one pls​

Answer:

3 1/2

Step-by-step explanation:

4 1 3

_ - _ = _

6 6 6

Then we simplify. 3 3 1

_ ÷ = _

6 3 2

Then just add your 3 and there 3 1/2 is your asnwer

The difference between 3 4/6 and 1/6 will be 3 1/2.

Given numbers are:

(1)\(3\frac{4}{6}\) \(=\frac{22}{6}\)

(2)\(\frac{1}{6}\)

A fraction is a part of a whole.

The Difference between \(3\frac{4}{6}\) and \(\frac{1}{6}\) will be = \((\frac{22}{6} )-(\frac{1}{6} )\)

\(=\frac{22}{6} -\frac{1}{6}\)

\(=\frac{21}{6}\)

\(=\frac{7}{2}\)

\(=3\frac{1}{2}\)

Hence, the difference between 3 4/6 and 1/6 will be 3 1/2.

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Answer:

24 legs

Step-by-step explanation:

multiple the amount of cats, dogs and hamsters by 4 and add all three answers together and u get 24

Hey there! Here's your answer.

If you mean literal legs, as in the things you use to walk, the answer would be 24.

Explanation:

First, I added all the animals up.

2 + 3 + 1 = 6

Next, I multipled the answer of the last equation by 4 because each of these animals has 4 legs.

6 x 4 = 24

Finally, I got the answer of 24.

I hope this helps!

There are no values of t on the interval [0,3] where the value of the derivative is equal to the average rate of change for the function \(v(t)=4t^2-6t+2.\)

The derivative of the function v(t) can be found by taking the derivative of each term separately. Applying the power rule, we get v'(t) = 8t - 6. To determine the average rate of change, we need to calculate the difference in the function's values at the endpoints of the interval and divide it by the difference in the corresponding values of t.

In this case, the average rate of change is (v(3) - v(0))/(3 - 0). Simplifying this expression gives (35 - 2)/3 = 33/3 = 11.

Now, we set the derivative v'(t) equal to the average rate of change, which gives us the equation 8t - 6 = 11. Solving this equation, we find t = 17/8. Since the interval is [0,3], we need to check if the obtained value of t falls within this interval.

In this case, t = 17/8 is greater than 3, so it does not satisfy the conditions. Therefore, there are no values of t on the closed interval [0,3] where the value of the derivative is equal to the average rate of change for the given function.

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The term used to describe the process of assigning values to responses in a research instrument and grouping them is called: coding.

In data analysis, before raw data can be processed, the researcher groups and assigns values to each response in the research instrument for easy collation and analysis.

This is referred to as coding, in research analysis.

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Answer:

\(x<1\)

Step-by-step explanation:

subtract \(7\) from both sides

plz mark me brainliest. :)

Answer:

x+7<8 = x= -15

Step-by-step explanation:

you welcome :)

Answer:

When you roll a 6-sided cube, numbered 1 to 6, the probability of rolling a 2 is 1:6. This is an example of theorectical probability.

Step-by-step explanation:

The probability of rolling a 2 on a 6-sided dice is  

1

6

The probability of rolling two 2s on two 6-sided die is, by the multiplication principle,  

1

6

×

1

6

=

1

36

Subjective is something that is based on personal opinion, so I think the answer is actually theoretical probability! Theoretical probability is a method to express the likelihood that something will occur. It is calculated by dividing the number of favorable outcomes by the total possible outcomes.

Hope this helps, have a good day :)

(brainliest would be appreciated?)

f(x)>=-7

Functions:

Function, in mathematics, is an expression, rule, or law that defines a relationship between one variable (the independent variable) and another variable (the dependent variable). Functions are ubiquitous in mathematics.

If a variable y is so related to a variable x that whenever a numerical value is assigned to x, there is a rule according to which a unique value of f(x)is determined, then f(x) is said to be a function of the independent variable x

Given :

f(x) = -3|x+1|-4

using the table of values for g(x) = |x|

Solution :

f(x) = -3|x+1|-4

f(x) = -3|g(x)+1|-4

f(x) = -3||x|+1|-4

which means |x| is always positive |x|>0

f(x) = -3||x|+1|-4

f(x) = -3x-3-4

f(x) = -3x-7

f(x)>=-7

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If the series ∑an and ∑bn are both convergent series with positive terms, then the series ∑anbn is also convergent.

This can be proven using the Comparison Test for series convergence. Since an and bn are both positive terms, we can compare the series ∑anbn with the series ∑an∑bn.

If ∑an and ∑bn are both convergent, then their respective partial sums are bounded. Let's denote the partial sums of ∑an as Sn and the partial sums of ∑bn as Tn.

Then, we have:

0 ≤ Sn ≤ M1 for all n (Sn is bounded)

0 ≤ Tn ≤ M2 for all n (Tn is bounded)

Now, let's consider the partial sums of the series ∑an∑bn:

Pn = a1(T1) + a2(T2) + ... + an(Tn)

Since each term of the series ∑anbn is positive, we can see that each term of Pn is the product of a positive term from ∑an and a positive term from ∑bn.

Using the properties of the partial sums, we have:

0 ≤ Pn ≤ (M1)(Tn) ≤ (M1)(M2)

Hence, if ∑an and ∑bn are both convergent series with positive terms, then ∑anbn is also convergent.

Therefore, the given statement is True.

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Based on the graph, the total perimeter of the doghouse Jeremy plans to build s 28 feet (twenty-eight feet).

This is the total distance of all the sides in a shape. Due to this, the general formula is:

8+10+10= 28 feet.

Note: This question is incomplete because the graph is missing; here is the graph:

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Answer:

x = 3/4 n

Step-by-step explanation:

-3(x+n)=x

Distribute

-3x-3n = x

Add 3x to each side

-3x-3n+3x= x+3x

3n = 4x

Divide by 4

3/4n = 3x/3

3/4 n = x

Answer:

substrate 13,875 from25,884.

therefore the answer is 12,009

Answer:0.48

Step-by-step equation:

The option: (12.038, 12.062)

Hi, I'd be happy to help you calculate the 97% confidence interval for the given data. To find the 97% confidence interval for a sample of 204 soda cans with a mean amount of 12.05 ounces and a standard deviation of 0.08 ounces, follow these steps:

1. Identify the sample size (n), mean (µ), and standard deviation (σ): n = 204, µ = 12.05, σ = 0.08
2. Determine the confidence level, which is 97%. To find the corresponding z-score, you can use a z-table or calculator. The z-score for 97% confidence is approximately 2.17.
3. Calculate the standard error (SE) using the formula: SE = σ / √n. In this case, SE = 0.08 / √204 ≈ 0.0056.
4. Multiply the z-score by the standard error to find the margin of error (ME): ME = 2.17 × 0.0056 ≈ 0.0122.
5. Find the lower and upper bounds of the confidence interval by subtracting and adding the margin of error to the mean, respectively: Lower bound = 12.05 - 0.0122 ≈ 12.0378, Upper bound = 12.05 + 0.0122 ≈ 12.0622.

So, the 97% confidence interval for this sample is approximately (12.0378, 12.0622), which is closest to the option (12.038, 12.062).

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Yes, the given function is a homogeneous function of degree 4.

Given function is \( f(x, y)=x^{4}+y^{2}+2 \). The degree of a homogeneous function is the power of variables to which the function is raised.

For the function to be homogeneous, it must satisfy the following conditions:

1. \(f(\lambda x,\lambda y)=\lambda ^n f(x,y)\)where n is the degree of the function.

2. \(f(\lambda x,\lambda y)=f(x,y)\)This can be proved by taking a suitable λ which is common for all terms. Here,λ=λ^4.

Thus, \(f(\lambda x,\lambda y)=\lambda ^4(x^4+y^2+2)\)Now, let us substitute this value of \(f(\lambda x,\lambda y)\) in the above equation for the function to be homogeneous\(f(\lambda x,\lambda y)=\lambda ^4(x^4+y^2+2)=\lambda ^n(x^4+y^2+2)\)

Comparing both the equations we get,\(\lambda ^4(x^4+y^2+2)=\lambda ^n(x^4+y^2+2)\)Thus,\(\lambda ^4=\lambda ^n\)

On solving the above equation we get,\(n=4\)

Hence, given function is a homogeneous function of degree 4.  

Yes, the given function is a homogeneous function of degree 4.

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Answer:

Prime factors = 5 × 5 × 5 × 263

Step-by-step explanation:

Given:

Number = 32,875

Find:

Product of prime factor

Computation:

Using Euclid Division Lemma:

a = bq + r

a = Given number

q = unique integer

r = remain number

So,

32875 = 6575 × 5  + 0

6575 = 1315 × 5 + 0

1315 = 263 × 5 + 0

So,

Prime factors = 5 × 5 × 5 × 263

Answer:

The choice A ;

\( \frac{1}{ {7}^{8} } \)

Step-by-step explanation:

\( \frac{ {7}^{ - 6} }{ {7}^{2} } = \frac{ {7}^{ - 6 - 2} }{1} = {7}^{ - 8} = \frac{1}{ {7}^{8} } \\ \\ \\ or. \: \frac{ {7}^{ - 6} }{ {7}^{2} } = \frac{1}{ {7}^{ 2 + 6} } = \frac{1}{ {7}^{8} } \)

Hii!

Answer:

Step-by-step explanation:

Use the rule of exponents.

If we divide two numbers with the same bases, we subtract the exponents.

7^-6/7^2=7^-6-2=7^-8

Now, if we have a negative exponent, we flip over the number.

7^-8=1/7^8

Great job!

—

Hope that this helped.

Answer:

38.40

Step-by-step explanation:

I just took the test

It looks like we have

\(f(x)=\begin{cases}5-x&\text{for }x<5\\8&\text{for }x=5\\x+3&\text{for }x>5\end{cases}\)

and we want to find \(\lim\limits_{x\to5}f(x)\).

Since \(x\) is approaching 5, we don't care about the value of \(f(x)\) when \(x=5\).

We do care about how \(f(x)\) behaves to either side of \(x=5\). If \(x\to5\) from below, then \(f(x)=5-x\), so that

\(\displaystyle\lim_{x\to5^-}f(x)=\lim_{x\to5}(5-x)=5-5=0\)

On the other hand, if \(x\to5\) from above, then \(f(x)=x+3\), so that

\(\displaystyle\lim_{x\to5^+}f(x)=\lim_{x\to5}(x+3)=5+3=8\)

The one-sided limits do not match, since 0 ≠ 8, so the limit does not exist.

Answer:

I can't understand the question can u explain briefly

Step-by-step explanation:

Total sales = $51.95 × 12,341

Total sales = $641,114.95

Therefore, Royalty = 5% × $641,114.95

Royalty = $32055.7475

Royalty= $32055.7 (to the nearest cent)

Answer:Solve for x 2x-4=10 2x − 4 = 10 2 x - 4 = 10 Move all terms not containing x x to the right side of the equation. Tap for more steps... 2x = 14 2 x = 14 Divide each term in

Step-by-step explanation:

For the described situation, y  = 6sin ( (π / 10) x )  -  10 is the sine function.

The trigonometric functions in mathematics are real functions that connect the right-angled triangle's angle to the ratios of its two side lengths.

They are extensively employed in all fields of geometry-related study, including geodesy, solid mechanics, celestial mechanics, and many others.

Asin(Bx)+C is the usual sine function formula.

A buoy bobs 6 meters up and down.

That is, the amplitude of the buoy shifts by 6 meters both vertically and horizontally.

A=6 Amplitude

The x-axis distance that constitutes one complete oscillation is known as the period.

We are aware that it takes a buoy 10 seconds to go from its greatest position to its lowest point (half oscillation).

20 seconds make up the complete oscillation period.

⇒ 20 (B) = 2π

B=2π /20

= π/ 10

Given that the buoy is 10 meters under the ocean's surface, C equals –10.

Using the formula's whole range of values:

⇒y  = 6sin ( (π/ 10) x )  -  10

The midline is the initial point.

x=0 is the first point.

⇒y=6sin(0)-10

y= -10

The line is drawn from the origin at y = -10.

Either the highest or smallest value is at the second point.

Therefore, (5,-4) and (15, -16.)

Therefore, for the described situation, y  = 6sin ( (π / 10) x )  -  10 is the sine function.

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Complete question:
At an ocean depth of 10 meters, a buoy bobs up and then down 6 meters from the ocean's depth. Ten seconds pass from the time the buoy is at its highest point to when it is at its lowest point. Assume at x = 0 the buoy is at normal ocean depth. Use the sine tool to graph the function. The first point must be on the midline and the second point must be a maximum or minimum value on the graph closest to the first point.

Answer:

true

Step-by-step explanation:

if you rewrite \(sec\left(\frac{\pi }{2}\:-x\right)\) with trigonometric identities:

\(sec\left(\frac{\pi }{2}\:-x\right)\)    \(=\frac{1}{\sin \left(x\right)}\)

\(\frac{1}{\sin \left(x\right)}\)  \(=\csc \left(x\right)\)

so, yes,  \(sec\left(\frac{\pi }{2}\:-x\right)\)  \(=\csc \left(x\right)\)

hope this helps!!

The magnitude of the resultant force is approximately 47.89 Newtons, and the angle of the resultant force with respect to the x-axis (in positive values only) is approximately 295.16 degrees.

To find the magnitude of the resultant force, we break down the given forces into their x and y components. By summing the respective components, we obtain the resultant force components: Rx = -19.13 N and Ry = 43.86 N. Applying the Pythagorean theorem, we calculate the magnitude of the resultant force as sqrt((-19.13 N)^2 + (43.86 N)^2) ≈ 47.89 N.

To determine the angle of the resultant force with respect to the x-axis, we utilize the arctan function and find arctan(43.86 N / -19.13 N) ≈ -64.84 degrees. Since we want the angle in positive values only, we add 360 degrees to obtain approximately 295.16 degrees as the final answer.

Therefore, the given forces result in a resultant force with a magnitude of approximately 47.89 N, and the angle of the resultant force with respect to the x-axis (in positive values only) is approximately 295.16 degrees.

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Answer:

3 OR 8  hope this helps!

Step-by-step explanation:

The volume generated by rotating the region bounded by the curves y = x and x = 4y about the axis x = 17 can be found using the method of cylindrical shells.

To start, let's consider a vertical strip in the region, parallel to the y-axis, with a width dy. As we rotate this strip around the axis x = 17, it creates a cylindrical shell. The radius of each shell is given by the distance between the axis of rotation (x = 17) and the curve y = x or y = x/4, depending on the region. The height of each shell is given by the difference between the curves y = x and y = x/4.

We can express the radius as r = 17 - y and the height as h = x - x/4 = 3x/4. The circumference of each cylindrical shell is given by 2πr, and the volume of each shell is given by 2πrhdy. Integrating the volumes of all the shells over the appropriate range of y will give us the total volume.

By setting up and evaluating the integral, we can find the volume generated by rotating the region about the axis x = 17 using the method of cylindrical shells.

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Step-by-step explanation:

Rise over run is often referred to as the slope of the line or the gradient of the line. It is the measure obtained by dividing the y component of the line with the x component of the line. The rise over run ratio is an important characteristic to define the line, and is required to find the equation of the line.

The given ratio of 0.42 to 1 means that for every 1 active subscription, there are 0.42 expired subscriptions.

What is a ratio?

The ratio is a comparison of two quantities that is expressed as a fraction. It is used to compare two values in mathematics. It is possible to write the ratio between a and b as:

a : b or a/b.

What does a ratio of 0.42 to 1 mean? The ratio of 0.42 to 1 means that there are 0.42 expired subscriptions for every 1 active subscription. It is worth noting that the ratio is less than 1, indicating that there are fewer expired subscriptions than active subscriptions.

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The function g is defined by:

g(u) = - (1/lambda) * ln(1 - u) for 0 < u < 1.

The random variable X = g(U) has the exponential (lambda) distribution.

(i) To create a random variable X that has cdf F, and you have a number picked uniformly on (0,1), you should do the following:

Let U be a uniform (0,1) random variable. To construct a random variable X=F^(-1)(U) so that X has the cdf F, take the inverse of the cdf F, denoted as F^(-1), and apply it to the uniformly distributed random variable U.

(ii) To find the function g for an exponential distribution with parameter lambda, you should set F as the exponential cdf, which is given by:

F(x) = 1 - e^(-lambda * x)

Now, you can find the inverse function F^(-1)(u):

1. Set u = F(x): u = 1 - e^(-lambda * x)
2. Solve for x: x = - (1/lambda) * ln(1 - u)

So, the function g is defined by g(u) = - (1/lambda) * ln(1 - u) for 0 < u < 1. The random variable X = g(U) has the exponential (lambda) distribution.

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