Farmer Wilcox wants to reduce the wind velocity near his farm. He should _____.add dead leaves to his fields
cut down trees surrounding his fields
plant trees around the perimeter of his fields
irrigate his fields during dry seasons and droughts

Answers

Answer 1
Answer:

Answer: Option (c) is the correct answer.

Explanation:

In order to reduce the velocity of wind there should be some placed some barrier near the field. So that when fast moving wind strikes at the surface of barrier then its speed will decrease.

Therefore, the farmer Wilcox should plant trees around the perimeter of his fields which will act as a barrier to the fast moving winds.

Answer 2
Answer: plant trees around the perimeter of his fields

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Answers

0 Kelvin is also known as Absolute Zero.

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Answers

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A physics student throws a ball thrown horizontally from the top of a building with a speed of 8 m/s. The student measures the height of the building to be 15m.

Answers

Answer:

Following are the solution to the given question:

Explanation:

Please find the complete question in the attached file.

a_x = 0\n\na_y = -g = -9.81\ \ (m)/(s^2) \n\nv_(iy) = 0 \n\ny = v_(iy) * t+ (1)/(2ay) * t^2 \n\n 15 = (1)/(2) * 9.8 * t^2 \n\nt = \sqrt{(2 * (15)/(9.8))} \n\n

  = 1.75 \ sec \n\n

Distance:

x = v_(ix) * t \n\n

  = 8 * 1.75\n\n= 14 m

Using the concept of motion, the answers to the question posed on the motion of a dropped ball are :

  • Verticalcomponentofacceleration=-9.8m/
  • Horizontalcomponentofacceleration=0
  • InitialverticalVelocity=0
  • Timetaken=1.75seconds
  • Landingdistancefrombuilding=14meters

The vertical component of acceleration is denoted as a_(y) :

The gravitational force acting on the ball in the downward direction has an acceleration of - 9.8 m/s². Hence,

  • V_(y) = 9.8 m/s^(2)

Gravitational force only acts downwards along the vertical, hence, horizontal component of acceleration will be Zero.

  • V_(y) = 0

then the vertical component of x, will be 0

  • V_(x) = 0

Theinitialverticalvelocity;V_(iy) is Zero :

  • V_(iy) = 0 :

Thetimetaken:

S = 0.5gt² ; S=distance=15meters;g=-9.81

15 = 0.5(9.8)t²

15 = 4.9t²

t² = (15 ÷ 4.9)

t² = 3.061

t = √3.061

t=1.75seconds

LandingDistancefrombuilding:

Horizontal speed × time taken

V_(ix) * 1.75

8 * 1.75 = 14 meters

Therefore, the ball landed 14 meters away from the building.

Learn more : brainly.com/question/13981527

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Answers

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Answers

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