A projectile is launched at an angle θ above the horizontal. Three seconds later the projectile is moving the same angle θ below the horizontal. Which of the following (actual values with units, not just algebraic symbols) can be found from the information given?
a. the initial vertical component of the projectile’s velocity
b. the initial horizontal component of the projectile’s velocity
c. the initial magnitude of the velocity
d. None of the above since at least one of the above must be given to find the other two values.
A projectile is launched at an angle θ above the horizontal. Three seconds later the projectile...
A projectile is launched at an angle θ above the horizontal. Three seconds later the projectile is moving the same angle θ below the horizontal. Which of the following (actual values with units, not just algebraic symbols) can be found from the information given?
A projectile is launched with an initial velocity v , at an angle θ' above the horizontal. At a certain pont A in its motion, its velocity angle is 0, above the horizontal. At another point B, later in its motion, its velocity angle is θ8 below the horizontal. What is the horizontal distance from A to B? 2. (Model the projectile as a particle. Assume a constant standard earth-surface g value. Ignore all air resistance.) You may assume that...
Help me with a projectile motion problem A projectile is launched at an angle of 35.3 degrees above the horizontal and lands at the same level from which it was launched 3.11 seconds later. Find the magnitude of the initial velocity How do I find this? I don't know the displacement nor initial velocity...
A projectile is launched with V0 = 5.4 miles/hour and initial angle = 41.5 degrees above the horizontal. What is the initial vertical component of the projectile velocity in miles per hour?
A projectile is launched with an initial speed vi at an angle θi such that θi > 45◦ . At the moment when the horizontal and vertical components of the velocity first become equal, what is the radius of curvature of the projectile’s trajectory?
EXPLORE A projectile is launched with a launch angle of 30° with respect to the horizontal direction and with an initial speed of 40 m/s. (A) How do the vertical and horizontal components of the projectile's velocity vary with time? (B) How long does it remain in flight? (C) For a given launch speed, what launch angle produces the longest time of flight? CONCEPTUALIZE Consider the projectile to be a point mass that starts with an initial velocity, upward and...
Consider a projectile launched at a height h feet above the ground and at an angle θ with the horizontal. If the initial velocity is v0 feet per second, the path of the projectile is modeled by the parametric equations x = t(v0 cos(θ)) and y = h + (v0 sin(θ))t − 16t2. The center field fence in a ballpark is 10 feet high and 400 feet from home plate. The ball is hit h = 2 feet above the...
A projectile is launched from ground level with an initial speed of 40m/s at an angle of 0.6 radians** above the horizontal. It strikes a target 2.2 seconds later. What is the vertical distance from where the projectile was launched to where it hit the target?
Lab 4: In scenario 3, a projectile is launched from a cliff at some angle above horizontal, what are the vector components of the projectile when it reaches its maximum height, above the cliff, before fall back to the earth? A horizontal velocity greater than the initial horizontal velocity at launch. A vertical velocity equal to the initial vertical velocity at launch. A constant horizontal velocity equal to the initial horizontal velocity at launch. A zero vertical velocity, smaller than...
A projectile is launched with V0 = 6.7 m/s and initial angle = 1.24 radians above the horizontal. What is the initial horizontal component of the projectile velocity in miles per hour?