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Grade 12th passWave Motion

how wave expression is come y=acos(kx-wt)
expline practically

Profile image of NAGOORVALI
10 Years agoGrade 12th pass
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10 Answers

Profile image of SAI SARDAR
ApprovedApproved Tutor Answer10 Years ago
Nagoor vali, Wave expression is derived from the tangent drawn at a point and then and it is like function of cos.
Profile image of T.kumar
10 Years ago
hi,, nagoorvali..
                       in the wave optics y=acos(kx-wt) is called wave equation this is my answer … all the best for your global furtue.
Profile image of T.kumar
10 Years ago
this is the wave equation. the tangent drawn to the line at any point is called wave equation......... all the best ….….….…...
Profile image of N JYOTHEESWAR
10 Years ago
dear nagoorvalli ,
                  the wave equation is derived from the maxwells equations.it is derived from the tangent drawn at a point and it is like cos function.
Profile image of Gowri sankar
10 Years ago
DEAR NAGOORVALI, THE WAVE EQUATION IS DERIVED
Profile image of RAMCHANDRARAO
10 Years ago
my dear nagoorvali the wave expression is derived from A cos(wt) the wave is propagating periodically that`s why we taken cos function
Profile image of Gaddam Chethan
10 Years ago
Hello Nagoor
                        The wave equation which applies to a stretched string or a plane electromagnetic wave. The mathematical description of a wave makes use of partial derivatives.
Profile image of mohan
10 Years ago
dear vali...
       The wave equation which applies to a stretched string or a plane electromagnetic wave. The mathematical description of a wave makes use of partial derivatives.
Profile image of Prabhakar ch
10 Years ago
Dear Nagoor Vali
                               The tangent drawn to any point is called wave equation.THat will be derive form other forms wave
Profile image of SAI SANDY
10 Years ago
 
Hello Nagoor
                        The wave equation which applies to a stretched string or a plane electromagnetic wave. The mathematical description of a wave makes use of partial derivatives.