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JEE MATHEMATICS MCQ: PROPERTIES OF TRIANGLES

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There exist a Δ  ABC\Delta \;ABC satisfying
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Correct option: D
(a+b)2=c2+ab{\left( {a + b} \right)^2} = {c^2} + ab and 2(sin⁡A+cos⁡A)=3\sqrt 2 \left( {\sin A + \cos A} \right) = \sqrt 3
Option D ((a+b)2=c2+ab{\left( {a + b} \right)^2} = {c^2} + ab and 2(sin⁡A+cos⁡A)=3\sqrt 2 \left( {\sin A + \cos A} \right) = \sqrt 3) is correct because it is the only option that satisfies the triangle inequality and angle properties.

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If p1,p2,p3{p_1},{p_2},{p_3} are altitudes of a Δ  ABC\Delta \;ABC drawn from the vertices A,B,CA,B,C and Δ\Delta the area of the triangle, then p1−2+p2−2+p3−2p_1^{ - 2} + p_2^{ - 2} + p_3^{ - 2} is equal to If the sides of the triangles are 5k,  6k,  5k5k,\;6k,\;5k and radius of incircle is 6, the value of kk is equal to In a Δ ABC\Delta \,ABC, if a=(b−c)sec⁡θa = \left( {b - c} \right)\sec \theta, then 2 bcb−c  sin⁡  A2=\frac{{2\,\sqrt {bc} }}{{b - c}}\,\,\sin \,\,\frac{A}{2} = In Δ  ABC,b+ca\Delta \;ABC,\frac{{b + c}}{a} is equal to If Δ=a2−(b−c)2\Delta = {a^2} - {\left( {b - c} \right)^2}, where Δ\Delta is the area of Δ  ABC\Delta \;ABC, then tan⁡A\tan A is equal to If AA is the area and 2s2 s is the sum of the sides of a triangle, then
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