Solve the problem.

-An airplane flying faster than the speed of sound creates sound waves that form a cone. If $\theta$ is the vertex angle of the cone and $m$ is the Mach number for the speed of the plane, then $\sin \frac { \theta } { 2 } = \frac { 1 } { m }$ $( \mathrm { m } 1 )$. Find $\theta$ to the nearest degree if $\mathrm { m } = 3.9$.

Question

Solve the problem.

-An airplane flying faster than the speed of sound creates sound waves that form a cone. If $\theta$ is the vertex angle of the cone and $m$ is the Mach number for the speed of the plane, then $\sin \frac { \theta } { 2 } = \frac { 1 } { m }$ $( \mathrm { m } > 1 )$. Find $\theta$ to the nearest degree if $\mathrm { m } = 3.9$.

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The Answer of Solve the problem.

-An airplane flying faster than the speed of sound creates sound waves that form a cone. If $\theta$ is the vertex angle of the cone and $m$ is the Mach number for the speed of the plane, then $\sin \frac { \theta } { 2 } = \frac { 1 } { m }$ $( \mathrm { m } > 1 )$. Find $\theta$ to the nearest degree if $\mathrm { m } = 3.9$.

Solve the Problem θ\thetaθ Is the Vertex Angle of the Cone And

Solve the Problem $\theta$ Is the Vertex Angle of the Cone And