Evaluate L{e " (cosS nt + sinh nt)}
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- Solve for y2 by using reduction of order And for nonhomogeneous using undetermined coefficients linear mathematicsI don't understand why it gives 2(1/v1 - sinθ/v2) z1/cosθ + x/v2 If someone can help me please.How would you rewrite this when applying the least common dominator rule for( -sin t/cos t) + (cos t/1-sin t)
- limit as x approaches 0 of x^6*cos(4/x)Q4 1-F(x)=limx 0 x(x2+3)-3}/x2 2- lim, oo 3y"+5y-7 10y-11y+12 sin4x 3- lim 0 sin2x tanx 4 - lim 0 cos[1- x3 - z3 5- lim z x4 - zHow did you get from 1+cos2x to 1+cos2x-sin2x? How did you get from 4cos(x/2) to -2(1+cosx)? How did you get from 1+cosx-since to 2cos2x?Does the tangent x cancel itself out? What does the last step say? I can’t read it