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Three roads intersect in such a way to form a triangular piece of land as shown in the fig. Then the length of the other two sides of the land are

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, if $\beta=80^{\circ}$ a=9.3cm, c=101cm, then the angle $\alpha$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, if c=16.1 $\alpha=42^{\circ}45'$ and $\gamma=74^{\circ}32'$ then the length of the side a is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, $b=\sqrt{6}$, $\beta=60^{\circ}$ $\gamma=15^{\circ}$ then the length of the side c is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, $\beta=65.4^{\circ}$, $\alpha=82^{\circ}$ and b=36.5 then the length of the side a is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, b=10, c=8 and angle $\gamma=65^{\circ}$ then the value of angle $\beta$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC $\alpha=37^{\circ}$ c=40 and a=28, then the value of angle $\gamma$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

Given the triangle ABC $\alpha=42^{\circ}$, $\beta=32^{\circ}$ a=12 then the length of side b is

NETNUST Entry TestMathematicsFundamentals of Trignometry

Given the triangle ABC with $\beta=32^{\circ}$ a=42 and b=30 then angle $\alpha$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

The law of sines can be used to solve oblique triangle when following information is given:

NETNUST Entry TestMathematicsFundamentals of Trignometry

The law of sines can be used to solve

NETNUST Entry TestMathematicsFundamentals of Trignometry

In the following fig, the coordinates of the point B are

NETNUST Entry TestMathematicsFundamentals of Trignometry

If $\alpha, \beta\:and\:\gamma$ are the measures of angles of a triangle and a,b and c are the lengths of opposite these angles, then according to law of sine

NETNUST Entry TestMathematicsFundamentals of Trignometry

In the following triangle ABC, the value of the angle $\beta$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In the following triangle ABC, the value of the angle $\gamma$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In the following triangle ABC, the value of angle $\alpha$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

If the sides of triangle ABC are $x^{2}+x+1$, 2x+1 and $x^{2}-1$. Then the greatest angle of the triangle is

NETNUST Entry TestMathematicsFundamentals of Trignometry

If sides of triangle ABC are 16, 20 and 33 then the value of the greatest angle is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, a=4584, b=5140, c=3624, then the value of angle $\beta$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, a=7, b=7 and c=9, then the value of angle $\beta$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, a=8, b=9,c=40 then the value of angle $\alpha$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, a=80, b=92, c=124, then the value of angle $\beta$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, a=32, b=20 and c=40. Then the value of angle $\beta$ is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC $a=\sqrt{3}-1$ $b=\sqrt{3}+1$ and $\beta=60^{\circ}$ then the third side of the triangle is

NETNUST Entry TestMathematicsFundamentals of Trignometry

In triangle ABC, a=4.6 b=7.2 and angle $\beta=124^{\circ}$ then the third side of the triangle is

NETNUST Entry TestMathematicsFundamentals of Trignometry