Ask question

Ask question

All categories

3 years ago

13

Which of the following required educational institutions to provide equal opportunities to males and females, including the area

of sports?

1 answer:

Rzqust [24]3 years ago

8 0

It does not require institutions to offer<span> identical </span>sports<span> but an </span>equal opportunity<span> to play.</span>

You might be interested in

What is the acceleration of a different speck of dust that is twice as far from the center of the disk?.

mariarad [96]

The acceleration of a different speck of dust is 40 m/s.

Since the radius is been given as double and angular velocity will be constant, we can calculate the centripetal acceleration as

a = (2r)ω²

If we substitute the given values of r= 2r , and ω²= 20m/s.

Then we have

$a= (2*20) = 40 m/s^2$

Therefore, acceleration of a different speck of dust is 40 m/s.

<h3>What is centripetal acceleration?</h3>

centripetal acceleration can be regarded as acceleration of a body that is traversing a circular path.

CHECK THE COMPLETE QUESTIONS;

A speck of dust on a spinning dvd has a centripetal accelera- tion of 20 m/s2.

a. what is the acceleration of a different speck of dust that is twice as far from the center of the disk?

Learn more about centripetal acceleration at;

brainly.com/question/6217221

5 0

2 years ago

Can someone help me with this?

Nataly_w [17]

You answer should be C

4 0

3 years ago

Read 2 more answers

Kinematics of particles problems and solutions pdf

iragen [17]

The acceleration of the pendulum mass D is; r"_d = [x''(t) + lθ'' cos θ - lθ'² sin θ]i - l[θ'' sin θ - θ'² cos θ]j

<h3>What is Kinematics of particles?</h3>

Kinematics is the study of the geometry of motion of particles, rigid bodies, etc., disregarding the forces associated with these motions. However, Kinematics of a particle is the motion of a point in space.

From the sample problem, we can solve it using the (x, y, z) coordinate system to get;

r_c = x(t) i

r_d = [x(t) + l sin θ]i + l cos θ j

Finding the first derivative of r_d gives velocity as;

r'_d = [x'(t) + lθ' cos θ]i - lθ' sin θ j

Taking the second derivative of r_d gives the acceleration as;

r"_d = [x''(t) + lθ'' cos θ - lθ'² sin θ]i - l[θ'' sin θ - θ'² cos θ]j

A sample problem of kinematics of particles is;

A block C slides along the horizontal rod, while a pendulum attached to the block can swing in the vertical plane. Find the acceleration of

the pendulum mass D.

Read more about Kinematics of Particles at; brainly.com/question/26269548

#SPJ1

6 0

2 years ago

A milling machine in a manufacturing facility hackerrank solution

Ad libitum [116K]

The milling machine in a manufacturing facility solution is written in python and is given below.

<h3>
The code that determines the minimum number of forward and backward moves is given as?</h3>

def toolchanger(tools, k, desiredTool):

# either we move forward or backwards in the array

# we also have to find which tool isballendmill closer

# is there a way we can re-arrange the array to

i = k

while True:

if tools[i % len(tools)] == desiredTool:

print(tools[i % len(tools)])

print("no of steps : ", i)

return True

i=i+1

if __name__ == "__main__":

tools = ["ballendmill", "hammer", "keywaycutter", "slotdrill", "facemill", "nail", "drill"]

k = 2

target = "ballendmill"

minNumSteps = toolchanger(tools, k, target)

print(minNumSteps)

Learn more about phyton at;

brainly.com/question/27666303
#SPJ1

Full Question:

"A milling machine in a manufacturing facility has a tool change system. The took changer holds tools and some duplicate 5 tools may be included. The operation mus. move through the tools one at a time, 13 14 either moving forward or backward. The tool changer is arranged circularly, so IS 15 11 when you reach the last tool in the tool changer, pressing next takes to you to beginning and vice versa. 21 Given the index of the desired tool in the tools, determine the minimum number of forward or backward moves needed to reach a certain tool."

3 0

2 years ago

Es natural que algunas decisiones tengan más costos o beneficios

Juli2301 [7.4K]

Respuesta:

La toma de decisiones es fundamental para cualquier actividad humana. En este sentido, somos todos tomadores de decisiones. Sin embargo, tomar una 'buena' decisión empieza con un proceso de razonamiento, constante y focalizado, que incluye muchas disciplinas. Este pagina web ofrece información sobre Ciencias de las Decisiones y una introducción a las Ciencias Administrativas e Investigación de Operaciones.

4 0

3 years ago