Louwah: Ny sida: a) $l = l_0 \sqrt{1-(v/c)^2} = 2800\, \textrm{m} \sqrt{1-(8{,}0\cdot 10^7\,\textrm{m/s}/c)^2} \approx 2700\, \textrm{m}$ b) $\Delta t = \displaystyle\frac{2800\, \textrm{m}...$

Louwah — Wed, 13 Dec 2017 10:56:59 GMT

Ny sida: a) <math>l = l_0 \sqrt{1-(v/c)^2} = 2800\, \textrm{m} \sqrt{1-(8{,}0\cdot 10^7\,\textrm{m/s}/c)^2} \approx 2700\, \textrm{m} </math> b)<math>\Delta t = \displaystyle\frac{2800\, \textrm{m}...

Ny sida

a) <math>l = l_0 \sqrt{1-(v/c)^2} = 2800\, \textrm{m} \sqrt{1-(8{,}0\cdot 10^7\,\textrm{m/s}/c)^2} \approx 2700\, \textrm{m} </math>

b)<math>\Delta t = \displaystyle\frac{2800\, \textrm{m}}{8{,}0\cdot 10^7\,\textrm{m/s}} = 3{,}5\, 10^{-5}\, \textrm{s}</math>

c)<math>\Delta t = \displaystyle\frac{l\, \textrm{m}}{8{,}0\cdot 10^7\,\textrm{m/s}} = 3,4\, 10^{-5}\, \textrm{s}</math>

Lösning 5.1:2 - Versionshistorik

Louwah: Ny sida: a) l = l_0 \sqrt{1-(v/c)^2} = 2800\, \textrm{m} \sqrt{1-(8{,}0\cdot 10^7\,\textrm{m/s}/c)^2} \approx 2700\, \textrm{m} b)\Delta t = \displaystyle\frac{2800\, \textrm{m}...

Louwah: Ny sida: a) $l = l_0 \sqrt{1-(v/c)^2} = 2800\, \textrm{m} \sqrt{1-(8{,}0\cdot 10^7\,\textrm{m/s}/c)^2} \approx 2700\, \textrm{m}$ b) $\Delta t = \displaystyle\frac{2800\, \textrm{m}...$