In large televisions, electrons are accelerated from rest by a potential difference of 20 kV and shot onto a phosphorescent screen to produce an image. What is the speed of the electrons when they reach the screen? 1.4 × 106 m/s 8.4 × 107 m/s 5.9 × 107 m/s 4.4 × 107 m/s 1.3 × 107 m/s
aplay work-energy theorem ΔK=W(total)
in your case all other force are neglegible exept electric force
formula for Work involving ΔV=?
Using the energy-work theorem, q(V2-V1)+1/2*m*v^2=0 Since q=-1.6*10^(-19), V2-V1=20v, m=1.67*10^(-27)... and we're done
not exactly @Sothearith that gives V^2= - something !!! ΔK=W(total) K(final)-K(initial)= W(of electric force) 1/2*m*v^2 - 0= q*ΔV 1/2*m*v^2 = q*ΔV and now we are done
alternative answer to same question: "who cares i have a plasma TV" :) :)
also 20KV=20,000 Volts
Oh I mean 20kv, anw @mos1635 i mentioned q=-1.6*10^(-19)c... Since electrons have negative charge, they move from lower potential to higher potential..
you are SO wrigt i meesed the (-) glad to be corrected.
i guess eV = 1/2 mv^2 for non-relativistic approach
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