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91. (a) s t 16t2 1362 s t 4.9t2 v0t s0 93. 4.9t2 120t v t 32t (b) 65 v t 9.8t 120 s 2 s 1 1298 1346 48 ft sec 2 1 v 5 9.8 5 120 71 m sec (c) v t s t 32t v 10 9.8 10 120 22 m sec When t 1: v 1 32 ft sec. When t 2: v 2 64 ft sec. (d) 16t2 1362 0 t2 (e) v

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Setting 0 = h (t) = v0 − 32t, gives us t = v0 √ v02 = 4.5 or v02 = 288, so that v0 = 288 ≈ 17 ft/s. Note 64 that this initial velocity is equivalent to roughly 11.6 mph. A jump of 54 = 4.5 requires u Figure 5.44a Path of projectile. v0 v0 .

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Calculate the distance the object fell according to d = 0.5 * g * t^2. In keeping with the scientific order of operations, you must calculate the exponent, or t^2 term, first. For the example from Step 1, t^2 = 2.35^2 = 5.52 s^2. Therefore, d = 0.5 * 9.81 m/s^2 * 5.52 s^2 = 27.1 meters, or 88.3 feet.

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The function h(t) = −16t2 + 32t + 128 in Example 1 can be expressed in the form h(t) = −16(t − 1)2 + 144. Use this form to show that the ball reaches its maximum height h = 144 when t = 1. Use this form to show that the ball reaches its maximum height h = 144 when t = 1.

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Mar 23, 2016 · h (t) = -16t² + 32t + 128; determine h (t) max. Two ways to do this. First, for an equation of the form y = ax² + bx + c, the vertex will be at x = -b/2a. For your equation, this is t = -32/-32 = 1...

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Answer to 1. The formula h(t)= -16t^2+320t, describes a model rocket's height. h(t) is the rocket's height measured in feet from t... Question: 1. The Formula H(t)= -16t^2+320t, Describes A Model Rocket's Height. H(t) Is The Rocket's Height Measured In Feet From The Groun, T Seconds After...