find the midpoint and distance of Z(4, 6) , F(7, 1)
( X2 - X1 ) (Y2 - Y1 )
PLEASE HURRY
ALSO PLEASE SHOW WORK

Answer: B

Step-by-step explanation:

Answer:

AB=6 Units

Step-by-step explanation:

Given the following lengths of rectangle ABCD and its dilation A'B'C'D' respectively

We are to determine the length of AB. To do this, we first determine the dilation factor.

\(D$ilation Factor =\dfrac{B'C'}{BC} =\dfrac{9.5}{3.8} =2.5\)

Therefore:

\(\dfrac{A'B'}{AB} =2.5\\\\\dfrac{15}{AB} =2.5\\$Cross multiply \\ 2.5 AB =15 \\AB=15 \div 2.5\\$Therefore, AB=6 Units\)

Answer:

6 units

Step-by-step explanation:

edge 2022

Answer:

The slope is -1/2

Step-by-step explanation:

Hope this helps (:

Answer:

i love math anyways

The ans is in the picture with the steps how i got the ans

(hope that helps can i plz have brainlist :D hehe)

Step-by-step explanation:

5 and 1/2 pounds of jelly beans can be shared with 22 friends.

The process of converting phrases into equations and then solving those equations is known as solving algebraic word problems. Simple arithmetic procedures will be all that is required to write the equations. a single variable, and. In a real-world situation, the variable often stands for an unknowable quantity.

Given that,

Total pounds of jelly beans = five and a half pounds

Jelly beans to be given to each friend = 1/4 of a pound

Let x be the number of friends,

x = 5 and 1/2 pounds / 1/4 of a pound

Since 1 pound = 1/4 * 4

then, 5 and 1/2 pounds = 4*5 + 2 = 22

Therefore, 5 and 1/2 pounds of jelly beans can be shared with 22 friends.

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Given that,

Total pounds of jelly beans = five and a half pounds

Jelly beans to be given to each friend = 1/4 of a pound

Let x be the number of friends,

x = 5 and 1/2 pounds / 1/4 of a pound

Since 1 pound = 1/4 * 4

then, 5 and 1/2 pounds = 4*5 + 2 = 22

Therefore, 5 and 1/2 pounds of jelly beans can be shared with 22 friends.

Answer:

4/5=0.8

-1 1/2= -1.5

The greatest number is=1.3

Mia, Raj, Clara, Jacob

Answer:

4/5 is equal to 0.8

-11/2 is equal -1.5

The greatest number is 1.3

The students names Mia, Raj, Clara, Jacob

Step-by-step explanation:

I took the assignment. Hope this helps! :)

Answer:

7 (2.5) (9)

157.5

Answer:

157.5

Step-by-step explanation:

1) Substitute the values of x and y into the equation

We given a question like this the first thing we have to do is to put the values you are given into the equation!

The brackets mean the same as multiply so to write it down properly it would be 7 × 9 × 2.5

2) Solve

We have the final equation so now we just have to carry it out...

Hope this helps, have a great day!!

Using the given conditions that sin(20) = cos(2u) = tan(24) = 3, we can find the exact values of sin(2u), cos(2u), and tan(2u) using the double-angle formulas. By substituting the known values into the formulas, we can determine the exact values of these trigonometric functions.

Given sin(20) = 3, we can use the double-angle formula for sine to find sin(2u).

The double-angle formula for sine is sin(2u) = 2sin(u)cos(u). We know that sin(u) = -3/5, so we can substitute this value into the formula to calculate sin(2u).

Therefore, sin(2u) = 2(-3/5)(cos(u)).

Given cos(2u) = 3, we can use the double-angle formula for cosine to find cos(2u).

The double-angle formula for cosine is cos(2u) = cos^2(u) - sin^2(u). Since we already know sin(u) = -3/5 and cos(u) can be calculated using the Pythagorean identity (cos^2(u) = 1 - sin^2(u)), we can substitute these values into the formula to determine cos(2u).

Finally, given tan(24) = 3, we can use the double-angle formula for tangent to find tan(2u).

The double-angle formula for tangent is tan(2u) = (2tan(u))/(1 - tan^2(u)). By substituting the known value of tan(24) = 3 into the formula, we can calculate the exact value of tan(2u).

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Step-by-step explanation:

$1.00 - $0.75 = $0.25

She needs $0.25

Answer:

50 kg

Step-by-step explanation:

6/30 = 5 which means she makes 5 kg every hour

so with the given information you multiply 5 and 10 and that's how you get 50

i hope this helps! :)

Tony dropped faster than Sandeep because his speed was greater, which means that he covered more distance in the same amount of time and arrived at Ganesha's house before Sandeep.

Sandeep and Tony went to Ganesha's house in their car. Sandeep covered a distance of 11 km in 10 minutes, so his speed can be calculated as 11 km / 10 minutes = 1.1 km/minute.

Tony covered a distance of 24 km in 20 minutes, so his speed can be calculated as 24 km / 20 minutes = 1.2 km/minute.

Since Tony's speed is greater than Sandeep's speed, it can be concluded that Tony dropped faster. This means that Tony covered more distance in the same amount of time, so he arrived at Ganesha's house before Sandeep.

It's important to note that speed is a measure of how fast an object covers a certain distance and is calculated by dividing the distance by the time it takes to cover that distance. In this case, the speed of both Sandeep and Tony was calculated by dividing the distance they covered by the time it took them to cover that distance.

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Complete question: Sandeep and Tony drove to the Ganesha residence. Sandeep travels 11 kilometres in 10 minutes. Whoever drove faster, Tony, travelled 24 kilometres in 20 minutes

The solution of the given initial value problem, x'' + 33.64x = 4cos(6t), with x(0) = x'(0) = 0, can be expressed as a sum of the homogeneous solution and the particular solution.

To find the solution, we start by solving the homogeneous equation, x'' + 33.64x = 0. The characteristic equation associated with this homogeneous equation is \(r^2 + 33.64 = 0\), which yields the roots

r = ±i√33.64. Thus, the homogeneous solution can be expressed as

x_h(t) = A*cos(√33.64*t) + B*sin(√33.64*t),

where A and B are constants determined by the initial conditions.

Next, we need to find the particular solution for the forced oscillation. Since the right-hand side of the equation is of the form Acos(ωt), where ω = 6, we assume a particular solution of the form x_p(t) = C*cos(ω*t + φ), where C and φ are constants to be determined. Taking the derivatives, we have x_p''(t) = -ω^2*C*cos(ω*t + φ) and x_p'(t) = -ω*C*sin(ω*t + φ). Substituting these into the original equation, we obtain -ω^2*C*cos(ω*t + φ) + 33.64*C*cos(ω*t + φ) = 4*cos(ω*t).

To satisfy this equation, the coefficient of the cosine term must be 4, while the coefficient of the sine term must be zero. This gives us two equations: -ω^2*C + 33.64*C = 4 and -ω*C = 0. Solving these equations, we find C = 4/(33.64 - ω^2) and φ = 0. Therefore, the particular solution is x_p(t) = (4/(33.64 - ω^2))*cos(ω*t).

Finally, we combine the homogeneous solution and the particular solution to obtain the complete solution:

x(t) = x_h(t) + x_p(t) = A*cos(√33.64*t) + B*sin(√33.64*t) + (4/(33.64 - ω^2))*cos(ω*t).

By substituting the initial conditions x(0) = x'(0) = 0 into this equation, we can determine the values of A and B. With the obtained values, the final solution for the initial value problem can be expressed in terms of the given constants and the trigonometric functions involved.

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To show that f(x) = x^4 + 9x^3 + 4x + 7 is o(g(x)) as x approaches infinity, where g(x) = x^4, we need to demonstrate that the limit of f(x)/g(x) is 0 as x approaches infinity.

Let's calculate the limit:

lim(x→∞) [f(x)/g(x)]

= lim(x→∞) [(x^4 + 9x^3 + 4x + 7)/x^4]

= lim(x→∞) [1 + (9/x) + (4/x^3) + (7/x^4)]

As x approaches infinity, the terms (9/x), (4/x^3), and (7/x^4) all tend to 0. Therefore, we have:

lim(x→∞) [f(x)/g(x)]

= lim(x→∞) [1 + 0 + 0 + 0]

= 1

Since the limit is not equal to 0, we can conclude that f(x) = x^4 + 9x^3 + 4x + 7 is not o(x^4) as x approaches infinity.

In other words, f(x) grows at the same rate or faster than x^4 as x becomes large.

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This pyramid has the same base as the prism and its height is three times the height of the prism. What is the ratio of the volume of the

pyramid to the volume of the prism?

1

A} volume of Pyramid

volume of priam

B} volume of pyramid

volume of priuam

C} volume of pyramid

volume of priim

D} Volume of pyramid

volume of

prime

____________________________________________

volume of the prism

Answer:

Step-by-step explanation:

Check the picture below.

Answer:

151 ft

48 ft/s

Step-by-step explanation:

h(t)=-16t^2+v₀t+h₀

v₀ = 96  and

h₀ = 7

h(t)=-16t^2+96t+7

The maximum height is at the vertex

The x values of the vertex is at

x = -b/2a = -96/ (2*-16) = -96/-32 =3

Substitute this into the function to find the maximum height

h(3) = -16 ( 3)^2 +96*3+7

    -16*9 +288+7

     151

The maximum height is 151 ft

Average rate of change from 0 to 3

h(3) - h(0)

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

3-0

151 -7

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

3

144/3

48ft/s

Answer:

0.29

Step-by-step explanation:

15.37 / 53 = .29

Hope that helps! (you could always use the calculator. :P)

-scsb17hm

Answer:

0.29

Step-by-step explanation:

Answer:

43,624 mm cubed

Volume of Prisms Equation:

V=(Areabase)(height)

Volume of Triangular Prisms:

V=(1/2×base×height)(HEIGHT OF PRISM)

Step by Step Explanation:

V=(1/2×38×28)(82)

Cancelling:

cancel 2 and 28 making it 1 and 14

since the fraction is now 1/1 it is not needed

Back to Solving:

=38×14×82

=43,624 mm cubed

Answer:

to get your answer you have to. Then after that, and finally

Answer:

it would be 66 I hope this helps.

Answer:

2a. 4/9 < 1/2 < 4/4

3a. 4/9 < 1/2 < 5/4

Step-by-step explanation:

Answer:

for A it will be 4/9 < 1/2 < 4/4

and for B it will be 4/9 < 1/2 < 5/4

Step-by-step explanation:

Answer:

20

Step-by-step explanation:

The expected value of a toss is:

E(X) = (0.10) (3) + (0.30) (1) + (0.60) (0)

E(X) = 0.6

If she scores an average of 0.6 points per toss, then the expected number of tosses needed to get 12 points is:

12 / 0.6 = 20

Using a random number table, we can assign digit 0 as a 3-point hole, digits 1-3 as a 1-point hole, and digits 4-9 as no points.  Read the digits and add the points until you get 12 points.  The number of digits read is the number of beanbag tosses.

The number of bean bags that we should expect her to toss to get 12 points is 20 bean bags.

Based on the information given, the expected value of the toss will be:

= 10%(3) + 30%(1) + 60%(0)

= 0.10(3) + 0.30(1) + 0.60(0)

= 0.30 + 0.30 + 0

= 0.60

Therefore, the expected number of tosses needed will be:

= 12/0.60

= 20

Therefore, the number of bean bags that we should expect her to toss to get 12 points is 20 bean bags.

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Answer:

The answer is 1/5

Step-by-step explanation:

The vector field F is a conservative vector field with potential function φ(x, y) = 0. Therefore, the line integral along any closed curve C is always zero.

To evaluate the line integral ∮C F · dr, where C is the ellipse given by x = a cos(t) and y = b sin(t) for 0 ≤ t ≤ 27, and F(x, y) = <0, 0>, we can parameterize the curve C.

Using the given parameterization of the ellipse, we have x = a cos(t) and y = b sin(t). Taking the derivatives, dx/dt = -a sin(t) and dy/dt = b cos(t).

Now, we can express the line integral as ∮C F · dr = ∫F(x, y) · dr = ∫<0, 0> · <dx, dy> over the curve C.

Since F(x, y) = <0, 0>, the line integral simplifies to ∫<0, 0> · <dx, dy> = 0.

Thus, the line integral ∮C F · dr is equal to 0 for any curve C parameterized by x = a cos(t) and y = b sin(t) over the interval 0 ≤ t ≤ 27, where F(x, y) = <0, 0>.

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Answer:

2

Step-by-step explanation:

por que el le dio 5 manzanas a jose y le quedaron 2

Answer:

3*5=15 5*1=5 15-5=10

Step-by-step explanation:

The answer is 10.

The correct choice is the sequence is not monotonic. The sequence is bounded. The sequence converges, and the limit is -2 (option c).

The given sequence (-2) does not vary with the index n, as it is a constant sequence. Therefore, the sequence is both monotonic and bounded.

Since the sequence is bounded and monotonic (in this case, it is non-decreasing), we can conclude that the sequence converges.

The limit of a constant sequence is equal to the constant value itself. In this case, the limit of the sequence (-2) is -2.

Therefore, the correct choice is:

OC. The sequence is not monotonic. The sequence is bounded. The sequence converges, and the limit is -2.

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The limit of the sequence is -2.

Given sequence is ((-2)}

To find the limit of the given sequence, we have to use the following formula:

Lim n→∞ anwhere a_n is the nth term of the sequence.

So, here a_n = -2 for all n.

Now,Lim n→∞ a_n= Lim n→∞ (-2)= -2

Therefore, the limit of the given sequence is -2.

Also, the sequence is not monotonic. But the sequence is bounded.

So, the correct choice is:

The sequence is not monotonic.

The sequence is bounded.

The sequence converges, and the limit is -2.

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Let's denote the event of using smartphones in meetings or classes as "success" and the event of not using smartphones in meetings or classes as "failure".

The probability of success, P(S), is given as 46% or 0.46, and the probability of failure, P(F), is 1 - P(S) = 1 - 0.46 = 0.54.

We can calculate the probability of each possible outcome using the binomial probability formula:

P(X = k) = C(n, k) * P(S)^k * P(F)^(n-k)

where:

n is the total number of trials (6 in this case)

k is the number of successful outcomes (3, 4, 5, or 6 in this case)

C(n, k) represents the number of combinations of n items taken k at a time. To find the probability of at least 3 successes, we need to sum the probabilities of the individual outcomes:

P(X ≥ 3) = P(X = 3) + P(X = 4) + P(X = 5) + P(X = 6)

Calculating each probability:

P(X = 3) = C(6, 3) * (0.46)^3 * (0.54)^(6-3)

P(X = 4) = C(6, 4) * (0.46)^4 * (0.54)^(6-4)

P(X = 5) = C(6, 5) * (0.46)^5 * (0.54)^(6-5)

P(X = 6) = C(6, 6) * (0.46)^6 * (0.54)^(6-6)

Summing up these probabilities will give us the desired probability:

P(X ≥ 3) = P(X = 3) + P(X = 4) + P(X = 5) + P(X = 6)

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Answer:

Step-by-step explanation:

You want to know how to determine the y-intercepts of a rational function, and their possible number.

A rational function f(x) is the ratio of two polynomial functions p(x) and q(x):

  f(x) = p(x)/q(x)

As such, both numerator and denominator have single function values for any value of the independent variable. The y-intercept of f(x) is ...

  f(0) = p(0)/q(0)

The values of p(0) and q(0) are simply the constant terms in those respective functions.

The simple way to find the y-intercept is to look at the ratio of the constant terms in the polynomial functions making up the rational function. If that is defined, there is one y-intercept. If it is undefined (q(0)=0), then there are no y-intercepts.

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The measure of the segment AC = 26.51 units in the given figure.

The relationship between the three sides of a right-angled triangle is explained by the Pythagoras theorem, commonly known as the Pythagorean theorem. The Pythagorean theorem states that the square of a triangle's hypotenuse is equal to the sum of its other two sides' squares. The Greek mathematician Pythagoras of Samos is credited with developing the Pythagoras theorem. He was a Greek philosopher who organised a community of mathematicians who practised rigorous number theory and had monastic lifestyles. Despite Pythagoras' invention of the theorem, there is evidence that suggests it was also used by other cultures.

From the given figure we observe that the triangle ABS and triangle ASC are similar using the SAS criteria.

Thus, segment AB = AC using CPCT.

Now, using the Pythagorean theorem we have:

AS² = BS² + AB²

Substitute the given values:

(28)² = (9)² + AB²

AB² = 703

AB = 26.51 units.

Since, AB = AC the value of the segment AC = 26.51 units in the given figure.

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