Recent content by pivu0

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    Step Response of System with Pole in s = 0 at Infinity

    I have made a mistake in OP, I ment that H(s) is the impulse reponse in s, not the unti response! So, one can say that because there is only 1 pole in s = 0, the H(s) is 1/s ? U(s) is also 1/s, You say that convolution is multiplication in freq domein, do you mean S(s) = H(s)*U(s) ? So that...
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    Step Response of System with Pole in s = 0 at Infinity

    Homework Statement A contininous time system has when laplace transformed, a pole in s = 0. What is de stepresponse for the system when t goes to infinity Homework Equations H(s) is infinity in 0 (H(s) is unit response laplace transformed) s(t) = h(t) * u(t) (the stepresponse is the...
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    Calculating large sums without Calculator (with sin)

    So the awnser to the sum of sin² is 45 right? the smallest n! for 00 is 11, so I just have to add the first 10! Thank you.
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    Calculating large sums without Calculator (with sin)

    I'm not English so I don't know what you mean with "Use the double angle trig identity for sin^2". Ok, so 2006! last two numbers are 00. But the problem is, I also have to add 1! up to 2005!
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    Calculating large sums without Calculator (with sin)

    15! is 120 and 16! 136, so it seems that 136-120 is 16. So 2006!-2005! is 2006. However I still don't get how to get the last two numbers of the sum of all !'s until 2006. And with the Cos part, I don't really get what you mean. I just want to know how to calculate these sums without a...
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    Calculating large sums without Calculator (with sin)

    Sorry Its sin². The second sum ends with +2006!, not with n
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    Calculating large sums without Calculator (with sin)

    Homework Statement sin²(1°)+sin²(3°)+sin²(5°)+...sin²(359°)= ? And : 1!+2!+3!+4!+...+2006!, asked are he last two numbers of this sum. Homework Equations I don't know anyThe Attempt at a Solution I don't know how to calculate Sin with your head, and 2006! is way to hard to calculate. Is...
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    Throwing a Coin: Calculating the Distance

    Thank you all! It's not that hard if you think about it. It's just that I'm used to using a equation directly after hearing a problem, I should first think it easy, Like the 1.5s= t1+t2 and that they both have the same x...
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    Throwing a Coin: Calculating the Distance

    Yes I do :) It takes the coin 1.469 s to reach the bodom and the sound does 0.031s for reaching the top again! The well is 10.59m deep :)
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    Throwing a Coin: Calculating the Distance

    x= 0+0+(9.81*t1²)/2 x=t2*speed of sound x=x (9.81*t1²)/2=t2*speed of sound so (9.81*t1²)/ (2*speed of sound)= t2 1.5s= t1+t2 1.5s= t1 + ((9.81*t1²)/ (2*speed of sound) Like this?
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    Throwing a Coin: Calculating the Distance

    Homework Statement You throw a coin into a well, 1.5 seconds later you hear a splash the acceleratoin is g, 9.81 m/s², the beginnig speed is 0 Homework Equations x= x0 + v0t + (at²)/2 The Attempt at a Solution x= 0+0+ (9.81*1.5²)/2 x= 11.04 m Yet this is not the...
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