The rule is applied to ΔFGH to produce ΔF"G"H".What are the coordinates of vertex F" of ΔF"G"H"?

(4, –1.5)
(4, –0.5)
(–1.5, 4)
(–0.5, 4)

ITS TIMED. I REALLY NEED HELP!!!

Answers

Answer 1
Answer:

Answer:

(4, –1.5)

Step-by-step explanation:


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Find the solution of this system of equations -x-4y=37 -2x-4y=-53

Answers

Answer:

Final answer is x=90, y=-(127)/(4)

Step-by-step explanation:

Given equations are:

-x-4y=37 ...(i)

-2x-4y=-53 ...(ii)

multiply (ii) by -1

2x+4y=53 ...(iii)

Add (i) and (iii)

x=90

plug value of x=90 into (i)

-x-4y=37

-90-4y=37

-4y=37+90

-4y=127

y=-(127)/(4)

Hence final answer is x=90, y=-(127)/(4)


Answer:

X=90, y =-127/4


Step-by-step explanation:

Subtract the second equation from the first and you get X+ 0y= 90. Replace x=90 in either equation and you get y= -127/4.

An object has a velocity of 8 m/s and a kinetic energy of 480 J. What is the mass of the object? Formula=1/2mv^2 a(7.5 b(15 kg c(60 kg d(120 kgnevermind i found the answer its (15 kg) because to solve for m its m= K2/v squared

Answers

The Kinetic Energy (K.E) of an object can be calculated as:

K.E= (1)/(2)mv^(2)

We are given:
K.E = 480 K
Velocity of the object = v = 8 m/s

Using the values, we get:

480= (1)/(2)m(8)^(2)  \n  \n 480= (1)/(2)*64m \n  \n 480=32m \n  \n m=15

Thus, the mass of the object will be 15 kg.

So the correct answer is option b

Hello!

An object has a velocity of 8 m/s and a kinetic energy of 480 J. What is the mass of the object ?

We have the following data: 

KE (Kinetic Energy) = 480 J

m (mass) = ? (in Kg)

v (speed) = 8 m/s

Formula to calculate kinetic energy:

\boxed{KE = (1)/(2)*m*v^2}

Solving:

KE = (1)/(2)*m*v^2

480 = (1)/(2)*m*8^2

480 = (1)/(2)*m*64

480*2 = 64*m

960 = 64\:m

64\:m = 960

m = (960)/(64)

\boxed{\boxed{m = 15\:Kg}}\end{array}}\qquad\checkmark

Answer:  

b) 15 kg

_______________________________

I Hope this helps, greetings ... Dexteright02! =)

el teatro tiene 20 filas de asientos con 18 asientos en cada fila. Los boletos cuestan $5.00. El costo si se vende todos los asientos es de 20×18×5.

Answers

el costo sería $1,800

A car travels 1/6 of the distance between two cities in 3/5 of an hour. At this rate, what fraction of the distance between the two cities can the car travel in 1 hour.

Answers

If you can drive 1/6 of the distance every 3/5 of an hour, to find how much of the distance you can drive in 1 hour, you would first figure out what you would have to multiply by 3/5 hr to get 1 hr.
3/5x = 1
x = 1÷3/5 (1 · 5/3)
x = 5/3
Then, you multiply 1/6 by 5/3
1/6 · 5/3 = 5/18
So, in one hour, you can drive 5/18 of the distance

Write the coordinates of the vertices after a reflection over the line y=3?​

Answers

Answer:

L(4,-3)  -> L'(4,9)

M(4,3)  -> M'(4,3)

N(-4,3) -> N'(-4,3)

K(-4,-3) -> K'(-4,9)

Step-by-step explanation:

Reflection of an object means to flip that object on a line called the axis of reflection or line of reflection or mirror line.

Line of reflection here is y = 3

So, after a reflection over the line y = 3

Co ordinates

L' =  (4,9)

M' = (4,3)

N' = (-4,3)

K' = (-4,9)

Final answer:

A reflection over the line y=3 changes the y-coordinate of a point to 2*3 minus its original y-coordinate, keeping the x-coordinate the same.

Explanation:

To find the coordinates of the vertices after a reflection over the line y=3, one should understand that a reflection over a horizontal line, such as y=3, changes the y-coordinate of each point while keeping the x-coordinate the same. For instance, if you have a point (a, b), after reflecting over the line y=3, the new point would be (a, 2*3-b). This is because the difference between the y-coordinate of the point and the line of reflection (3 in this case) would be the same before and after reflection, but with a different sign.

For example, if you have a vertex at (2, 5), to find its new position after reflection, you would keep the x-coordinate (2) the same, and calculate the new y-coordinate as (2*3 - 5) = 1. So, the reflected vertex would be at (2, 1). Apply this same method to all vertices to find their new positions after reflection.

Learn more about Reflection over a Line here:

brainly.com/question/18376051

#SPJ11

Please help as soon as possible

Answers

We have an triangle:
base=4 in
height=3 in,
This triangle can be dividided into two equal triangles, we need calculate the hypotenuse.
leg₁=4 in/2=2 in
leg₂=3 in

Pythagoras law:
hypotenuse²=leg₁²+leg₂²
hypotenuse²=(2 in)²+(3 in)²
hypotenuse²=4 in²+9 in²
hypotenuse²=13 in²
hypotenuse=√13 in.

Now, we can find the surface area.
Surface area=2 *(rectangle area)+base area + 2(triangle area)
rectangle area=10 in x √13 in=10√13 in²
base area=10 in  x 4 in=40 in²
Triangle area=(4 in x 3 in)/2=6 in²

Surface area=2(10√13 in²)+40 in²+2(6 in²)=(20√13+52) in²≈124.11 in²

Answer: 124.11 in²
if im correct its 22 in (4x3+10)