if 3cosmø=2then find the value of 4sinø - 3cosø/2sinø+6cos ø
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Step-by-step explanation:
Given,
3cotθ=2
cotθ=32
tanθ=23
2sinθ+6cosθ4sinθ−3cosθ
=2sinθ+6cosθ4sinθ−3cosθ×sinθsinθ ---------- ( Multiply and divide by sinθ )
=sinθ2sinθ+6cosθsinθ4sinθ−3cosθ
=2+6(sinθcosθ)4−3(sinθcosθ)
=2+6cotθ4−3cotθ
=2+6×3\2/ 4−3×3\2
=2+4/4−2
=6/2
=3/1
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