Point T is in the interior of \angle∠RSV. The m\anglem∠ RSV = 125^o o and m\anglem∠ RST = 62^o62 o , what is m\anglem∠ TSV?
1 answer:
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The end behavior of a polynomial is determined entirely by the leading term. For example, behaves the same way as
when
is very large in magnitude. All the problems in the picture are more or less the same. I'll pick out two examples:
1a) behaves like
.
will be positive regardless of the value of
, so to either the left or right, the graph of
will approach positive infinity or "rise" on both the left and right sides.
1c) has a leading term of
, so
behaves like
. When
, we have
, so that
. This means
rises to the left. If
, then
, so
falls to the right.
Answer:
The angle formed between the first base foul line and the path of the baseball is 63°.
Step-by-step explanation:
This is not a difficult problem. We only need to remember the measure of a right angle, which is 90°. Now, recall that the path baseball divides the right angle in two angles, and we know the measure of one of them.
In the attached figure the black lines are the foul lines of the baseball field, and the blue line is the baseball path. In green is the given angles and colored red is the wanted angle.
So, the sum of the angles α and β is 90° and we know the measure of the angle α: 27°. So,
α + β = 90° .
Then,
β = 90° - α = 90° - 27° = 63°.
