Recent content by will_lansing

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    Cartesian Equation for Parametric Curve: x(t)=3sin(2t), y=4cos(2t)

    sorry i meant 3sin(2t) okay so if you are supposed to square both side of the equation you should get x^2/9=sin^2(2t) how did you get y=4sint(2t)? but if you were to square that you would get y^2/16=sin^2(2t) then if you add the two equations x^2/9=y^2/16 x^2/9-y^2/16=0 is that what...
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    Cartesian Equation for Parametric Curve: x(t)=3sin(2t), y=4cos(2t)

    Homework Statement Give a Cartesian equation for the parametric curve x(t)=3sin(2t) and y=4cos(2t) Homework Equations The Attempt at a Solution I'm not sure if I'm doing this right since x^2+y^2=1 I thought sin^2(2t)+cos^2(2t)=1 should be the right answer am i wrong so...
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    Calculating Entropy Change in a Heat Engine Operating at Different Temperatures

    I still don't see where i went wrong. can you please explain a bit more.
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    Calculating Entropy Change in a Heat Engine Operating at Different Temperatures

    Homework Statement A heat engine operates between a high-temperature reservoir at 690 K and a low-temperature reservoir at 320 K. In one cycle, the engine absorbs 6700 J of heat from the high-temperature reservoir and does 2200 J of work. What is the magnitude of the net change in entropy as a...
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    Find the heat that flows into or out of the system

    no i meant W=P(delta V) I just typed in the wrong thing sorry for the mistake so do you know what i should do
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    Find the heat that flows into or out of the system

    Homework Statement A system expands by 0.75 m^3 at a constant pressure of 125 kPa. Find the heat that flows into or out of the system if its internal energy a. Increases by 65J b. Decreases by 1850 J give answer kJ Homework Equations The Attempt at a Solution P=125 kPA delta...
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    Find the Limit of a Sequence Using L'Hospital Rule - Math Sequence Homework Help

    yeah i got the right answer thanks so much. but i still think that finding limits for sequences are still hard.
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    Find the Limit of a Sequence Using L'Hospital Rule - Math Sequence Homework Help

    so as n approaches infinity cos approaches 0 right so do you just multiply -2.1 by -4.2 to get the answer
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    Find the Limit of a Sequence Using L'Hospital Rule - Math Sequence Homework Help

    okay so if i do it again i get 8.4 lim_{n\rightarrow\infty} \frac{sin\frac{4.2}{n}}{\frac{1}{n}} so in the end i will get 8.4 lim_{n\rightarrow\infty}(-4.2cos(4.2/x)) did i do it right so far so is the answer -35.28 i really don't understand how you are suppose to find the limit can...
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    Find the Limit of a Sequence Using L'Hospital Rule - Math Sequence Homework Help

    Homework Statement Find the limit of the sequence whose terms are given by a_{n}=n^{2}(1-cos\frac{4.2}{n}) Homework Equations The Attempt at a Solution I now that n^{2} goes to infinity so have to use l'hospital rule because you will have infinity*0 which is an indeterminate form...
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    What Is the Tangential Speed of Your Foot When It Hits the Floor?

    h=x/2 is what i mean about using the center of mass
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    What Is the Tangential Speed of Your Foot When It Hits the Floor?

    solved it. forgot about the center of mass bit.
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    What Is the Tangential Speed of Your Foot When It Hits the Floor?

    Ei=mgh Ef=(1/2)mv^2[1+(1/2)mr^2/mr^2] mgh=(1/2)mv^2[1+(1/2)] the mass cancels out gh=(3/4)mv^2 v=\sqrt{(4/3)gh} v=\sqrt{(4/3)(9.81)(.79} v=3.2m/s Is this how you are suppose to do it? I really don't know. Please help
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    What Is the Tangential Speed of Your Foot When It Hits the Floor?

    I still don't understand what to do. Are you saying that I should use this formula E_{i}=E_{f} so than mgh+(1/2)mv^2[1+mr^2/mr^2]=0 v=sqrt(gh) but i still get the wrong answer. What should i do? Where did i go wrong?
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    What Is the Tangential Speed of Your Foot When It Hits the Floor?

    Homework Statement After doing some exercises on the floor, you are lying on your back with one leg pointing straight up. If you allow your leg to fall freely until it hits the floor, what is the tangential speed of your foot just before it lands? Assume the leg can be treated as a uniform rod...
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