A famous relation in phyics relates the moving mass $m$ to the rest mass $m_0$ of a particle in terms of its speed $v$ and the speed of light $c$.( This relation first arose as a consequence of the special theory of relativity due to Albert Einstein). A body recalls the relation almost correctly but forgets where to put the constant $c$ . He writes $m=\frac{m_0}{{(1-V^2)}^{1/2}}$. Guess where to put the missing $c$.

A satellite is launched to a circular orbit of radius R and speed v. An accident causes it to be given a velocity component perpendicular to its orbital velocity(and away from the Earth).The ratio of this perpendicular velocity component to the original orbital velocity is x. The satellite is lost i.e. it escape from the earth . As it travels far away , the perpendicular distance of its line of motion from the earth is given by
$y=\frac{R}{\sqrt{x^2-1}}$
If R is reported with a $1\%$ error , $x=3\pm 0.08$. find the fractional error only

A satellite is launched to a circular orbit of radius R and speed v. An accident causes it to be given a velocity component perpendicular to its orbital velocity(and away from the Earth).The ratio of this perpendicular velocity component to the original orbital velocity is x. The satellite is lost i.e. it escape from the earth . As it travels far away , the perpendicular distance of its line of motion from the earth is given by
$y=\frac{R}{\sqrt{x^2-1}}$
If R is reported with a $1\%$ error , $x=3\pm 0.08$. find the fractional error only

A geyser heats water flowing at the rate of 3 kg per minute from ${27}^{\circ }C$ to ${77}^{\circ }C$ . If the geyser operates on a gas burner, what is the rate of consumption of fuel if the heat of combustion is $4\times {10}^{4}J/g?$ Given specific heat of water is $4.2\times {10}^{3}J/kg/K$.

A string of mass 2.50kg is under a tension os 200N. The length of the stretched string is 20.0m. If the transverse jerk is struck at one end of the string, how long does the disturbance take to reach the other end?

A famous relation in phyics relates the moving mass $m$ to the rest mass $m_0$ of a particle in terms of its speed $v$ and the speed of light $c$.( This relation first arose as a consequence of the special theory of relativity due to Albert Einstein). A body recalls the relation almost correctly but forgets where to put the constant $c$ . He writes $m=\frac{m_0}{{(1-V^2)}^{1/2}}$. Guess where to put the missing $c$.

A famous relation in Physics relates moving mass m to the rest mass m_0 of a particle in terms of its speed upsilon and the sped of light c. (This relaiton first arose as a consequence of special theory of relativity due to Albert Einstein). A boy recalls the relation almost correctly but forgets where to put the constant c. He writes m = (m_0)/((1 - upsilon^2)^(1//2) Guess where to put the missing c?

The mass m of a body moving with a velocity v is given by $m=\frac{m_0}{\sqrt{1-\frac{v^2}{c^2}}}$ where $m_0$ = rest mass of body $=10kg$ and c = speed of light $=3\times {10}^{8}m/s$. Find the value of m at $v=3\times {10}^{7}m/s$

भौतिकी का एक प्रसिद्ध संबंध किसी कण के 'चल द्रव्यमान (moving mass)' m , 'विराम द्रव्यमान (rest mass)' $m_0$, इसकी चाल v , और प्रकाश की चाल c के बीच है । (यह संबंध सबसे पहले अल्बर्ट आइंस्टाइन के विशेष अपेक्षिकता के सिद्धांत के परिणामस्वरूप उत्पन्न हुआ था ।) कोई छात्र इस संबंध को लगभग सही याद करता है लेकिन स्थिरांक c को लगाना भूल जाता है । वह लिखता है : $m=\frac{m_0}{{(1-v^2)}^{1/2}}$ | अनुमान लगाइए कि c कहां लगेगा ।

भौतिकी का एक प्रसिध्द संबंद किसी कण के 'चल द्रव्यमान (moving mass)' m, 'विराम द्रव्यमान (rest mass)' $m_0$, इसकी चाल v, और प्रकाश की चाल c के बीच है । (यह संबंद सबसे पहले अल्बर्ट आइन्स्टीन के विशेष आपेक्षिकता के सिध्दांत के परिणामस्वरूप उतपन्न हुआ था) कोई छात्र इस संबंद को लगभग सही याद करता है लेकिन सिथरांक c को लगाना भूल जाता है । वह लिखता है : $m=\frac{m_0}{{(1-v^2)}^{1/2}}$ | अनुमान लगाइए कि c कहाँ लगेगा ?

A boy recalls the relation for relativistic mass (m) in terms of rest mass (m_(0)) velocity of particle V, but forgets to put the constant c (velocity of light). He writes m=(m_(0))/((1-v^(2))^(1//2)) correct the equation by putting the missing ‘c’.

A famous relation in physics relates moving mass m with the rest mass m_(0) of a particle in terms of its speed v and the speed of light c. This relation first arose as a consequence of special relativity by Albert Einstein. A boy recalls the relation almost correctly but forgets where to put the constant c. He writes : m=(m_(0))/((1-v^(2))^(1//2)). Guess where to put the missing c.

A boy recalls the relation for relativistic mass (m) in terms of rest mass $\left(m_0\right)$ velocity of particle v, but forgets to put the constant c (velocity of light). He writes m= $\frac{m_0}{{(1-v^2)}^{1/2}}$ correct the equation by putting the missing 'c'.

A famous relation in physics relates 'moving mass' m to the 'rest mass' m_(0) of a particle in terms of its speed v and the speed of light,c. (This relation first arose as a consequence of special relativity due to Albert Einstein). A boy recalls the relation almost correctly but forgets where to put the constant c. He writes: m=(m_(0))/((1-v^(2))^(1//2)) Guess where to put the missing c.

A famous relation in physics relates 'moving mass' m to the 'rest mass' $m_0$ of a particle in terms of its speed v and the speed of light,c. (This relation first arose as a consequence of special relativity due to Albert Einstein). A boy recalls the relation almost correctly but forgets where to put the constant c. He writes:
$m=\frac{m_0}{{(1-v^2)}^{1/2}}$
Guess where to put the missing c.

A famous relation in physics relates 'moving mass' m to the 'rest mass' m_(0) of a particle in terms of its speed v and the speed of light,c. (This relation first arose as a consequence of special relativity due to Albert Einstein). A boy recalls the relation almost correctly but forgets where to put the constant c. He writes: m=(m_(0))/((1-v^(2))^(1//2)) Guess where to put the missing c.

A famous relation in physics relates 'moving mass' m to the 'rest mass' m_(0) of a particle in terms of its speed v and the speed of light,c. (This relation first arose as a consequence of special relativity due to Albert Einstein). A boy recalls the relation almost correctly but forgets where to put the constant c. He writes: m=(m_(0))/((1-v^(2))^(1//2)) Guess where to put the missing c.