#circles and area
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Notice that $S=r\theta$, where $\theta$ is in radians, $r$ is the radius, and $S$ is the length of the arc.
Kocher
Also notice that the area of a sector is $A=\frac12r^2\theta$
Kocher
for which one
Well the questions with sectors and arcs
degrees not radians
the question is askig for it in degrees
@lost axle do you know the formula for the length of an arc (in degrees)
$\frac{\theta}{360} \times 2 \pi r$
curry supplier
we know what r is and we know what the arc length is
so we plug in the numbers
$\implies \frac{\theta}{360} \times 14 \pi = 13.7$
curry supplier
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...
But you know the rules.
Oh, and for the last one, note Thales’ Theorem (i.e., the triangles you’re dealing with are right triangles).
???? is thales theorem a circle theorem
Yeah. Pretty well known.
oh wait is it that angles in a semiircle are always 90*
@lost axle
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