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fixed ridiculous latex formatting (seriously, why use \tag for defining a variable, just write it on the next line) and minor localization
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Kyle Kanos
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If an aeroplaneairplane of mass $m$ is flying at a constant speed $v$, the power of the aeroplaneairplane is $$P = m\cdot v\cdot g $$ where $$P = m\cdot v\cdot g \quad \tag{g being the acceleration of gravity}$$$g$ is the acceleration of gravity and therefore: $$F = m\cdot g$$), but, if$$ F = m\cdot g, $$ but, if the velocity is constant, there is no net force as well as no work is done. Then how can the magnitude of power be non-zero?

If an aeroplane of mass $m$ is flying at a constant speed $v$, the power of the aeroplane is $$P = m\cdot v\cdot g \quad \tag{g being the acceleration of gravity}$$ and therefore: $$F = m\cdot g$$), but, if the velocity is constant there is no net force as well as no work is done. Then how can the magnitude of power be non-zero?

If an airplane of mass $m$ is flying at a constant speed $v$, the power of the airplane is $$P = m\cdot v\cdot g $$ where $g$ is the acceleration of gravity and therefore: $$ F = m\cdot g, $$ but, if the velocity is constant, there is no net force as well as no work done. Then how can the magnitude of power be non-zero?

Modified the body
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user36790
user36790

If velocity is constant, how can p= f*v$p = F\cdot v$ be non zero?

If an aeroplane of mass $m$ is flying at a constant speed $v$, the power of the aeroplane is $P = m*v*g$ ($g$ being the acceleration of gravity$$P = m\cdot v\cdot g \quad \tag{g being the acceleration of gravity}$$ and therefore: $F = m*g$$$F = m\cdot g$$), but,

if if the velocity is constant there is no net force as well as no work is done. ButThen how can the magnitude of power be non zero-zero?

If velocity is constant, how can p= f*v be non zero?

If an aeroplane of mass $m$ is flying at a constant speed $v$, the power of the aeroplane is $P = m*v*g$ ($g$ being the acceleration of gravity and therefore: $F = m*g$), but,

if the velocity is constant there is no net force as well as no work is done. But how can the magnitude of power be non zero?

If velocity is constant, how can $p = F\cdot v$ be non zero?

If an aeroplane of mass $m$ is flying at a constant speed $v$, the power of the aeroplane is $$P = m\cdot v\cdot g \quad \tag{g being the acceleration of gravity}$$ and therefore: $$F = m\cdot g$$), but, if the velocity is constant there is no net force as well as no work is done. Then how can the magnitude of power be non-zero?

fixed grammar, tags, typos, format
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if If velocity is constant, how can p= f*v be non zero?

If an aeroplane of mass M$m$ is flying at a constant speed of V so$v$, the power of the aeroplane is P = MgV$P = m*v*g$ ('g'$g$ being the acceleration of gravity and thus f = m*gtherefore: $F = m*g$)....but, but,

if the velocity is constant there is no net force as well as no work is done.But But how can the magnitude of power be non zero?

if velocity is constant how can p= f*v be non zero?

If an aeroplane of mass M is flying at a constant speed of V so the power of the aeroplane is P = MgV('g' being the gravity and thus f = m*g)....but if the velocity is constant there is no net force as well as no work done.But how can the magnitude of power be non zero?

If velocity is constant, how can p= f*v be non zero?

If an aeroplane of mass $m$ is flying at a constant speed $v$, the power of the aeroplane is $P = m*v*g$ ($g$ being the acceleration of gravity and therefore: $F = m*g$), but,

if the velocity is constant there is no net force as well as no work is done. But how can the magnitude of power be non zero?

added 40 characters in body
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