The transverse displacement y(x,t) of a wave on a string is given by y (x,t) = e^(-(ax^(2) + bt^(2) + 2 sqrt("abxt"))) . This represents a :

The transverse displacement y(x,t) of a wave on a string is given by y

1.	The transverse displacement y(x,t) of a wave on a string is given by y (x,t) = e^(-(ax^(2) + bt^(2) + 2 sqrt("abxt"))) . This represents a :
Answer» wave moving in -x direction with speed `sqrt((b)/(a))` Standing wave of frequency `sqrt(b)` Standing wave of frequency `(1)/(sqrt(b))` wave moving in + x direction with speed `sqrt((a)/(b))` SOLUTION :y (x,t) = `e^((- sqrt(AX) + sqrt(bt))^(2))`, It is a function of type y = F(x + vt) `RARR ` speed of wave = `sqrt((b)/(a))` Correct choice , a.

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The transverse displacement y(x,t) of a wave on a string is given by y (x,t) = e^(-(ax^(2) + bt^(2) + 2 sqrt("abxt"))) . This represents a :

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