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REY [17]
3 years ago
14

a stomp rocket takes 1.5 seconds to reach its maximum height what was the initial velocity and what was the maximum height ?

Physics
2 answers:
Zinaida [17]3 years ago
5 0
1) Vf = Vo - gt; Vf = 0 => Vo = gt = 9.8m/s^2 * 1.5s = 14.7 m/s

2) d = Vo*t - gt^2 /2 = 14.7m/s*1.5 - 9.8m/s^2 * (1.5s)^2 / 2 = 11.02 m

 
Roman55 [17]3 years ago
5 0
Below is the solution:

1) Let the acceleration is a m/s^2 and the velocity after 4 sec is v m/s 
<span>=>By v = u + at </span>
<span>=>v = 4a ------------(i) </span>
<span>For 1st phase:- </span>
<span>=>By s = ut + 1/2at^2 </span>
<span>=>s1 = 0 + 1/2 x a (4)^2 </span>
<span>=>s1 = 8a --------------(ii) </span>
<span>For 2nd phase:- </span>
<span>=>By s = vt </span>
<span>=>s2 = 4a x (9.1-4) </span>
<span>=>s2 = 20.4a -------------(iii) </span>
<span>=>By (ii) + (iii):- </span>
<span>=>s1+s2 = 8a + 20.4a </span>
<span>=>100 = 28.4a </span>
<span>=>a = 3.52 m/s^2 </span>
<span>2)(a) By v = u -gt </span>
<span>=>0 = u - 9.8 x 1.5 </span>
<span>=>u = 14.7 m/s </span>
<span>(b) By v^2 = u^2 - 2gh </span>
<span>=>0 = (14.7)^2 - 2 x 9.8 x h </span>
<span>=>h = 11.03 m
</span>
Thank you for posting your question here. 

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Answer:

1

When second polarizer is removed the intensity after it passes through the stack is    

                    I_f_3 = 27.57 W/cm^2

2 When third  polarizer is removed the intensity after it passes through the stack is    

                I_f_2 = 102.24 W/cm^2

Explanation:

  From the question we are told that

       The angle of the second polarizing to the first is  \theta_2 = 21^o  

        The angle of the third  polarizing to the first is     \theta_3 = 61^o

        The unpolarized light after it pass through the polarizing stack   I_u = 60 W/cm^2

Let the initial intensity of the beam of light before polarization be I_p

Generally when the unpolarized light passes through the first polarizing filter the intensity of light that emerges is mathematically evaluated as

                     I_1 = \frac{I_p}{2}

Now according to Malus’ law the  intensity of light that would emerge from the second polarizing filter is mathematically represented as

                    I_2 = I_1 cos^2 \theta_1

                       = \frac{I_p}{2} cos ^2 \theta_1

The intensity of light that will emerge from the third filter is mathematically represented as

                  I_3 = I_2 cos^2(\theta_2 - \theta_1 )

                          I_3= \frac{I_p}{2}(cos^2 \theta_1)[cos^2(\theta_2 - \theta_1)]

making I_p the subject of the formula

                  I_p = \frac{2L_3}{(cos^2 \theta [cos^2 (\theta_2 - \theta_1)])}

    Note that I_u = I_3 as I_3 is the last emerging intensity of light after it has pass through the polarizing stack

         Substituting values

                      I_p = \frac{2 * 60 }{(cos^2(21) [cos^2 (61-21)])}

                      I_p = \frac{2 * 60 }{(cos^2(21) [cos^2 (40)])}

                           =234.622W/cm^2

When the second    is removed the third polarizer becomes the second and final polarizer so the intensity of light would be mathematically evaluated as

                      I_f_3 = \frac{I_p}{2} cos ^2 \theta_2

I_f_3 is the intensity of the light emerging from the stack

                     

substituting values

                     I_f_3 = \frac{234.622}{2} * cos^2(61)

                       I_f_3 = 27.57 W/cm^2

  When the third polarizer is removed  the  second polarizer becomes the

the final polarizer and the intensity of light emerging from the stack would be  

                  I_f_2 = \frac{I_p}{2} cos ^2 \theta_1

I_f_2 is the intensity of the light emerging from the stack

Substituting values

                  I_f_2 =  \frac{234.622}{2} cos^2 (21)

                     I_f_2 = 102.24 W/cm^2

   

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