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4 cos A - 5 sin A = 0
4 cosA = 5 sin A
4/5= sinA/ cos A
4/5 = tan A -----(1)
if we see in a traingle ABC , according to A ,
AC is base and BC is perpendicular and AC is hypotaneous
tan A = perpendicular / base = BC / AC
from equation (1)
4/5 = BC/AC
hence BC = 4 and AC = 5
now we have to AC by using Pythagoras theorem
AB =
AB =
AB =
AB =
now sinA = perpendicular /hypotaneous = BC/AB
sinA = 4/√41
and cos A = base / hypotaneous = AC/AB
cosA = 5/√41
according to question
3sinA- 2cos A/ 5sin A + 3 cos A
put the value of sinA and cos A
3(4/√41) -2(5/√41) / 5(4/√41) + 3(5/√41)
taking LCM
12 -10/√41 / 20+15 /√41
12-10/ 20+15
=2/35
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