DB _____ RT Choose the relationship symbol to make a true statement.
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Answer:

  The conjecture cannot work for any negative numbers, It works for x > 1.3.

Step-by-step explanation:

An odd power preserves the sign. For |x| > 1, the power increases the magnitude. For x < 0, adding -2 only increases the magnitude more. A negative number of larger magnitude will not be "greater than" the reference. It will be "less than."

It only takes a counterexample to show the conjecture is incorrect.

  x^5 -2 ?? x

  (-2)^5 -2 ?? (-2)

  -32 -2 ?? -2

  -34 < -2 . . . . . . not greater than

Answer:

your answer will be B

Step-by-step explanation:

have a nice day/night !!!

Answer:

A

Step-by-step explanation:

it is joined so it is symmetrical

The function that represents the graph is the second option;

f(x) = 5·sin(3·θ)

A function assigns or maps the values in the set of input variables unto the set of the output variables.

The general form of a sinusoidal function is; y = A·sin(B·(x - C)) + D

Where;

A = The amplitude

The period, T = 2·π/B

D = The vertical shift of the graph of the function

The peak and midline coordinates of the graph are (π/6, 5), and (π/3, 0)

The amplitude of the graph is therefore; 5 - 0 = 5

The period of the graph is the distance between successive peaks, which can be found as follows;

Period, T = 5·π/6 - π/6 = 4·π/6 = 2·π/3

Therefore; T = 2·π/3 = 2·π/B

B = 3

The point (0, 0), on the graph indicates that when the function is a sine function, and sin(0) = 0, the horizontal shift is; C = 0

The location of the midline on x-axis indicates that the vertical shift of the function is; D = 0

The function is therefore;

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Answer:

i think its uh carrot

Step-by-step explanation:

The minimum length of the third side must be greater than 16 feet.

The minimum length of the third side can be determined using the Triangle inequality theorem. This theorem states that the sum of any two sides of a triangle must be greater than the length of the third side. The Triangle Inequality Theorem can be expressed by the following inequality: a + b > c, where a, b, and c are the lengths of the three sides of the triangle. In this case, we have two sides of 4 feet and 12 feet, so the inequality can be written as 4 + 12 > c, which simplifies to 16 > c. Solving for c yields c > 16, which means that the minimum length of the third side must be greater than 16 feet.

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To check whether the sequence converges or diverges, we examine the behaviour of the sequence as n approaches infinity. Here the sequence converges to the value 13/14.

Let's analyze the given sequence: an = \((4 + 13n^2) / (n + 14n^2).\)

As n approaches infinity, the dominant terms in both the numerator and denominator become the highest power of n. In this case, it is the term 13n² in the numerator and the term 14n² in the denominator.

Dividing both the numerator and denominator by n², we get:

an = \((4/n^2 + 13) / (1/n + 14).\)

As n approaches infinity, \(4/n^2\)tends to 0, and 1/n tends to 0. Therefore, we have:

an = (0 + 13) / (0 + 14) = 13/14.

The sequence converges to the constant value 13/14 as n goes to infinity.

In conclusion, the sequence converges to the value 13/14.

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Answer:

452.389342 cubic inches

Step-by-step explanation:

The volume of a sphere is calculated using the formula V = 4/3 pi r^3

to determine the radius, you can notice that 4 spheres take up 24 in in length. This means that the radius of 1 sphere is 24/4/2 = 3 inches.

from there we plug and play: V = 4/3 * pi * 3^3 = 113.097336 cubic inches.

Note that this is only the volume of 1 sphere, so we multiply by 4

and we get 452.389342 cubic inches

Answer:

452.4

Step-by-step explanation:

Radius of each sphere: 24/4/2=3

Formula for volume: (4pir^3)/3

Formula for 4 spheres: 4 times (4pir^3)/3

Substitute 3 for r

Answer:

square the vertical starting from bisect angle !

The inverse of the conditional statement "If p then q" is, "p and not q".

What is conditional statement?

"If...then" is how a conditional statement is expressed. If we consider p and q to be the two statements, then p and q can be written under several conditions, such as;

If the "If" component (p) and the "then" part (q) of a conditional statement are both negated, this is known as a conditional statement in reverse. The conditional statement in geometry is known as p → q. Where stands for NOT or negating the statement, the inverse is written as  ~ p → ~  q.

In logic, "p and not q" is identical to the negation of "if p then q."

Therefore, the inverse of the conditional statement "If p then q" is,  

"p and not q".

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Answer:

Step-by-step explanation:

Answer:

C

Step-by-step explanation:

The answer is C because r =3 I got that because it says triples. a=5 it comes from when it says five files are infected. an=3an-1. an=5(3)n-1. Hope this helps!

Answer:

A

Step-by-step explanation:

A linear function is a straight line when graphed so is not B.

For confirmation of A note how for each increase of 3 in x we get the same increase of 5 in y.

The transformation of System A into System B is:

Equation [A2]+ Equation [A 1] → Equation [B 1]"

The correct answer choice is option D

How can we transform System A into System B?

To transform System A into System B as 1 × Equation [A2] + Equation [A1]→ Equation [B1] and 1 × Equation [A2] → Equation [B2].

System A:

-3x + 4y = -23 [A1]

7x - 2y = -5 [A2]

Multiply equation [A2] by 2

14x - 4y = -10

Add the equation to equation [A1]

14x - 4y = -10

-3x + 4y = -23 [A1]

11x = -33 [B1]

Multiply equation [A2] by 1

7x - 2y = -5 ....[B2]

So therefore, it can be deduced from the step-by-step explanation above that System A is ultimately transformed into System B as 1 × Equation [A2] + Equation [A1]→ Equation [B1] and 1 × Equation [A2] → Equation [B2].

The complete image is attached.

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Answer:

\( \boxed{\sf Length \ of \ the \ rectangle = 16 \ in} \)

Given:

Perimeter of rectangle = 48 in

Length = Twice the width

To Find:

Length of the rectangle

Step-by-step explanation:

Let width of the rectangle be 'w'.

So,

Length of the rectangle = 2w

\(\sf \implies Perimeter \ of \ rectangle = 2(Length + Width \\ \\ \sf \implies 48 = 2(2w + w) \\ \\ \sf \implies 48 = 2(3w) \\ \\ \sf \implies 48 = 6w \\ \\ \sf \implies 6w = 48 \\ \\ \sf \implies \frac{ \cancel{6}w}{ \cancel{6}} = \frac{48}{6} \\ \\ \sf \implies w = \frac{48}{6} \\ \\ \sf \implies w = \frac{8 \times \cancel{6}}{ \cancel{6}} \\ \\ \sf \implies w = 8 \: in\)

Width of the rectangle (w) = 8 in

Length of the rectangle = 2w

= 2 × 8

= 16 in

There are 11 zeros in the given fraction's terminating decimal representation.

To determine the number of zeros to the right of the decimal point and before the first non-zero digit in the terminating decimal representation of  \($\frac{1}{2^5\cdot5^8}$\) , we need to simplify the fraction.

\($\frac{1}{2^5\cdot5^8}$\)  can be rewritten as \($\frac{1}{32\cdot390625}$\) .

To find the decimal representation of this fraction, we divide 1 by the product of the denominators: \($32\cdot390625$\) .

Performing the division, we get:

\($0.000000000000512$\)

In this decimal representation, there are 11 zeros located to the right of the decimal point and before the first non-zero digit, which is 5. Therefore, there are 11 zeros in the given fraction's terminating decimal representation.

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Therefore, the maximum displacement of the particle is 4 units, and it occurs at time t = 1.

To find the maximum displacement, we need to first determine the particle's velocity and acceleration.

The velocity of the particle is given by the derivative of its position function:

\(v(t) = y'(t) = 3t^2 - 12t + 9\)

The acceleration of the particle is given by the derivative of its velocity function: a(t) = v'(t) = 6t - 12

Now, to find the maximum displacement, we need to find the time at which the particle comes to rest.

This occurs when its velocity is zero:

\(3t^2 - 12t + 9 = 0\)

Simplifying this equation, we get:

\(t^2 - 4t + 3 = 0\)

This quadratic equation factors as:

(t - 1)(t - 3) = 0

So the particle comes to rest at t = 1 or t = 3.

Next, we need to determine whether the particle is at a maximum or minimum at each of these times.

To do this, we look at the sign of the acceleration:

When t = 1, a(1) = 6(1) - 12 = -6, which is negative.

Therefore, the particle is at a maximum at t = 1.

When t = 3, a(3) = 6(3) - 12 = 6, which is positive.

Therefore, the particle is at a minimum at t = 3.

Finally, we need to find the displacement of the particle at each of these times:

\(y(1) = 1^3 - 6(1)^2 + 9(1) = 4\)

\(y(3) = 3^3 - 6(3)^2 + 9(3) = 0.\)

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By using Manhattan as the dissimilarity measure, the absolute error of the given partitioning is 52.

Using the Manhattan distance, the distance between a point x and its representative object y is given by:

d(x, y) = |x - y|

The absolute error E is given by:

E = ∑d(x, y), for all x in the dataset

where y is the representative object of the cluster to which x belongs.

Using the given information, the dataset consists of the following seven points:

{3, 18, 23, 30, 30, 32, 34}

The representative objects of clusters C1 and C2 are m1 = 30 and m2 = 32, respectively.

Points P1 = 3 and P2 = 30 belong to cluster C1,

Points P3 = 18, P4 = 23, and P5 = 34 belong to cluster C2.

Therefore, we have:

d(P1, my) = |3 - 30| = 27

d(P2, my) = |30 - 30| = 0

d(P3, m2) = |18 - 32| = 14

d(P4, m2) = |23 - 32| = 9

d(P5, m2) = |34 - 32| = 2

Hence, the absolute error E is the sum of these distances:

E = d(P1, my) + d(P2, my) + d(P3, m2) + d(P4, m2) + d(P5, m2)

= 27 + 0 + 14 + 9 + 2 = 52

Thus, the absolute error of the given partitioning is 52.

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Answer:

Nle Choppa: Camelot

YNW Melly: Murder On My Mind

Lil Tjay: Move On

:)

The conditional probability mass function P(X=k∣X+Y=m)= P(X=k, Y=m-k) / P(X+Y=m)

To find the conditional probability mass function P(X=k∣X+Y=m) for independent Poisson random variables X and Y, follow these steps:

1. Write down the joint probability mass function of X and Y:

P(X=k, Y=n)

= P(X=k) * P(Y=n)  since X and Y are independent.
2. Express P(X=k) and P(Y=n) using the Poisson probability mass function:

P(X=k) = (e^(-λx) * λx^k) / k! and P(Y=n) = (e^(-λy) * λy^n) / n!

3. Plug these expressions into the joint probability mass function:

P(X=k, Y=n)

= [(e^(-λx) * λx^k) / k!] * [(e^(-λy) * λy^n) / n!]

4. Write down the marginal probability mass function for

X+Y: P(X+Y=m)

= Σ [P(X=k, Y=m-k)]   for k=0 to m, where the summation is over all possible values of k.

5. Calculate the conditional probability mass function P(X=k∣X+Y=m) by dividing the joint probability mass function by the marginal probability mass function:

P(X=k∣X+Y=m) = P(X=k, Y=m-k) / P(X+Y=m)

In summary, the conditional probability mass function P(X=k∣X+Y=m) for independent Poisson random variables X and Y can be found using the joint probability mass function, the Poisson probability mass function, and the marginal probability mass function.

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Answer:

-5

Step-by-step explanation:

f(x) = -x - 5

did before

f(-5)= 5-5

Step-by-step explanation:

step 1. (13x + 8) + (2x + 7) = 180 (definition of same side interior angles)

step 2. 15x + 15 = 180 (like terms)

step 3. 15x = 165 (subtract 15 from each side)

step 4. x = 11. (divide both sides by 15)

Answer:

if you toss a dice 30 times, you will roll a two 5 times.

Step-by-step explanation:

If you toss a dice once, the probability of rolling a 2 is 1/6, like you said.

So if you multiply your chances of rolling a 2 by 30, you get;

30.1/6 = 30/6 = 5

Answer:

(5,4)

Step-by-step explanation:

midpoint = (6 + 4 / 2 , 3 +5 / 2)

= (5,4)

Answer: x = -5

Step-by-step explanation:

Answer:

z=56

Step-by-step explanation:

trust me

z=56  pay attention in school‍

The expression in terms of y that is equal to x + z is 2y. This equation allows us to find the sum of x and z by substituting the value of y into the expression.

If y is the arithmetic mean of x and z, we can use this information to find an expression in terms of y that is equal to x + z.

The arithmetic mean of two numbers can be found by adding them together and dividing the sum by 2. So, we can write the equation for y as:

y = (x + z) / 2

To find an expression in terms of y that is equal to x + z, we can multiply both sides of the equation by 2:

2y = x + z

Now, we have an expression in terms of y that is equal to x + z. The expression is 2y.

This equation shows that the value of 2y is equal to the sum of x and z. So, if we know the value of y, we can substitute it into the expression 2y to find the sum of x and z.

For example, if y = 5, then 2y = 2 * 5 = 10. This means that x + z is equal to 10.

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Answer:

According to the Fundamental Counting Principle, when we roll the die and spin the spinner the number of equally likely outcomes is (6)(4) = 24.

Step-by-step explanation: