What are the smallest positive values of the unknown phase constants $1 and þ2 (in radians) such that the maximumdisplacement occurs at the origin (x = 0) at time t = 2.67 s?$1 =0.83rad2 =rad Two traveling waves, yi (x, t) and y2 (x, t) , are generated on the same taut string. Individually, the two traveling waves can bedescribed by the two equationsyı (x, t) = (2.21 cm) sin (k1x + (0.278 rad/s) t + 41)y2 (x, t) = (5.03 cm) sin (k2x – (6.29 rad/s) t + $2)where ki and k2 are the wave numbers and ø1 and ø2 are the phase angles.If both of the traveling waves exist on the string at the same time, what is the maximum positive displacement Ay that a point onthe string can ever have?Ay =cm

Given The maximum displacement occurs at the origin (x = 0) at time t = 2.67 Find ϕ1 and ϕ2. Two…

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What are the smallest positive values of the unknown phase constants 1 and o2 (in radians) such that the maximum displacement occurs at the origin (x = 0) at time t = 2.67 s? $1 = 0.83 rad $2 = rad