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14,15 with explaination
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Heya user !!
Here's the answer you are looking for
Please see the attachment for question no. 14
Answer of 15th question is here ⬇️
☛ For the downward journey,
Initial velocity ( u' ) = 0 (as it is dropped)
Height (s) = 20m
Acceleration = g = 10m/s
So, let final velocity = u
From 3rd equation of motion,
☞ v² - u² = 2as
Here, u² - (u')² = 2gs
u² - 0 = 2(10)(20)
u = √400 = 20m/s ▶️▶️▶️1️⃣
☛For upward journey,
final velocity ( v' ) = 0
height ( h) = 5m
acceleration = -g = -10m/s²
So, let initial velocity = v
Similarly using 3rd equation of motion,
(v')² - v² = 2(-g)(h)
0 - v² = 2(-10)(5)
v² = 100
v = √100 = 10m/s ▶️▶️▶️2️⃣
⏭️ From 1️⃣ and 2️⃣,
magnitude of change of momentum
= mv - mu
= m ( v - u )
= 1 {10 - (-20)} (-ve sign as direction is different)
= 30kgm/s (answer)
★★ HOPE THAT HELPS ☺️ ★★
Here's the answer you are looking for
Please see the attachment for question no. 14
Answer of 15th question is here ⬇️
☛ For the downward journey,
Initial velocity ( u' ) = 0 (as it is dropped)
Height (s) = 20m
Acceleration = g = 10m/s
So, let final velocity = u
From 3rd equation of motion,
☞ v² - u² = 2as
Here, u² - (u')² = 2gs
u² - 0 = 2(10)(20)
u = √400 = 20m/s ▶️▶️▶️1️⃣
☛For upward journey,
final velocity ( v' ) = 0
height ( h) = 5m
acceleration = -g = -10m/s²
So, let initial velocity = v
Similarly using 3rd equation of motion,
(v')² - v² = 2(-g)(h)
0 - v² = 2(-10)(5)
v² = 100
v = √100 = 10m/s ▶️▶️▶️2️⃣
⏭️ From 1️⃣ and 2️⃣,
magnitude of change of momentum
= mv - mu
= m ( v - u )
= 1 {10 - (-20)} (-ve sign as direction is different)
= 30kgm/s (answer)
★★ HOPE THAT HELPS ☺️ ★★
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