How many hours does earth take to complete one rotation?

Answers

Answer 1
Answer:

Answer:

24 hours take earth to complete rotation


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As an object in motion becomes heavier, its kinetic energy _____. A. increases exponentially B. decreases exponentially C. increases proportionally D. decreases proportionally

Answers

the answer is c. as an object is in motion speeds up or “becomes heavier”, it’s kinetic energy increases proportionally: double the velocity and you quadruple the kinetic energy. this is why a tiny bullet traveling at high speed does so much more damage than a huge truck bumping into something at 1 mph. so the answer is c

Answer:

c

Explanation:

wo 10-cm-diameter charged rings face each other, 25.0 cm apart. Both rings are charged to + 20.0 nC . What is the electric field strength

Answers

Complete question:

Two 10-cm-diameter charged rings face each other, 25.0cm apart. Both rings are charged to +20.0nC. What is the electric field strength at:

a) the midpoint between the two rings?

b) the center of the left ring?

Answer:

a) the electric field strength at the midpoint between the two rings is 0

b) the electric field strength at the center of the left ring is 2712.44 N/C

Explanation:

Given;

distance between the two rings, d = 25 cm = 0.25 m

diameter of each ring, d = 10 cm = 0.1 m

radius of each ring, r = (0.1)/(2) = 0.05 \ m

the charge on each ring, q = 20 nC

Electric field strength for a ring with radius r and distance x from the center of the ring is given as;

E = (kxQ)/((x^2 +r^2)^(3/2))

The electric field strength at the midpoint;

the distance from the left ring to the mid point , x = 0.25 m / 2 = 0.125 m

E = (kxQ)/((x^2 +r^2)^(3/2)) \n\nE = (8.99*10^(9)*0.125*20*10^(-9))/((0.125^2 + 0.05^2)^(3/2)) \n\nE = 9210.5 \ N/C

E_(left) = 9210.5 \ N/C

The electric field strength due to right ring is equal in magnitude to left ring but opposite in direction;

E_(right) = -9210.5 \ N/C

The electric field strength at the midpoint;

E_(mid) = E_(left) + E_(right)\n\nE_(mid) = 9210.5 \ N/C - 9210.5 \ N/C\n\nE_(mid) =  0

(b)

The distance from the right ring to center of the left ring, x = 0.25 m.

E = (KxQ)/((x^2 +r^2)^(3/2)) \n\nE = (8.99*10^(9) *0.25*20*10^(-9))/((0.25^2 + 0.05^2)^(3/2)) \n\nE = 2712.44 \ N/C

A diverging lens has a focal length of -30.0 cm. An object is placed 18.0 cm in front of this lens.(a) Calculate the image distance.

(b) Calculate the magnification.

Answers

Answer:

A) Calculate the distance

_ is the name given to the heat energy received from the sun

Answers

Answer:

The think the answer is solar radiation.

Explanation:

here, we gain the heat from the sun through a radiation. When it travels from the sun the harmful radiation are absorbed by ozone layer and heat enegry is provided to the surface of the Earth.

hopeit helps..

An aluminum rod 17.400 cm long at 20°C is heated to 100°C. What is its new length? Aluminum has a linear expansion coefficient of 25 × 10-6 C-1.

Answers

The new length of aluminum rod is 17.435 cm.

The linear expansion coefficient is given as,

                      \alpha=(L_(1)-L_(0))/(L_(0)(T_(1)-T_(0)))

Given that, An aluminum rod 17.400 cm long at 20°C is heated to 100°C.

and linear expansion coefficient is 25*10^(-6)C^(-1)

Substitute,  L_(0)=17.400cm,T_(1)=100,T_(0)=20,\alpha=25*10^(-6)C^(-1)

                   25*10^(-6)C^(-1)  =(L_(1)-17.400)/(17.400(100-20))\n\n25*10^(-6)C^(-1)  = (L_(1)-17.400)/(1392) \n\nL_(1)=[25*10^(-6)C^(-1)  *1392}]+17.400\n\nL_(1)=17.435cm

Hence, The new length of aluminum rod is 17.435 cm.

Learn more:

brainly.com/question/19495810

Answer:

the new length is 17.435cm

Explanation:

the new length is 17.435cm

pls give brainliest

At a stop light, a truck traveling at 10.5 m/s passes a car as it starts from rest. The truck travels at constant velocity and the car accelerates at 3 m/s2. How much time does the car take to catch up to the truck?

Answers

Answer:

t = 7 sec.

Explanation:

As the car and the truck travel the same distance, assuming a constant acceleration, we can describe the movement of the truck and the car with these equations for this same displacement:

x(truck) = v*t (1)

x(car) = (1)/(2)*a*t^(2) (2)

As the left sides of (1) and (2) are equal each other, the same must be true for the right sides:

v*t = (1)/(2)*a*t^(2)

Solving for t, replacing v= 10.5 m/s and a= 3 m/s², we have:

t = (2*v)/(a) = (2*10.5 m/s)/(3 m/s2)  = 7 sec.

t = 7 sec.