Question

Identify the $(x, y)$ coordinates marked in the graph below: 8+ 7 6- B $x$ $y$ $\frac{3\pi}{2}$ ? 3 A: 5? 7 B: 2 4 $\frac{7\pi}{2}$ 3 C: 2 -? -?/2 ?/2 ? 3?/2 2? 5?/2 3? 7?/2 4? 9?/2 5? 11?/2 6? 13?/2 -1 -2 A C E D $\frac{9\pi}{2}$ ? -1 D: Q $\frac{11\pi}{2}$ ? 3 E: Treat the graph above as a SINE function of the form $y = A \sin(Bx + C) + D$ for the following answers: Amplitude = 4 ? Equilibrium: 3 ? Period = $4\pi$ ? $B$ Value = $\frac{1}{2}$ ? Phase Shift = $\frac{3\pi}{2}$ ? SINE Function $f(x) = $

          Identify the $(x, y)$ coordinates marked in the graph below:
8+
7
6-
B
$x$
$y$
$\frac{3\pi}{2}$
?
3
A:
5?
7
B:
2
4
$\frac{7\pi}{2}$
3
C:
2
-? -?/2
?/2
? 3?/2 2? 5?/2 3? 7?/2 4? 9?/2 5? 11?/2 6? 13?/2
-1
-2
A
C
E
D
$\frac{9\pi}{2}$
?
-1
D:
Q
$\frac{11\pi}{2}$
?
3
E:
Treat the graph above as a SINE function of the form $y = A \sin(Bx + C) + D$ for the following
answers:
Amplitude = 4 ?
Equilibrium: 3 ?
Period = $4\pi$ ?
$B$ Value = $\frac{1}{2}$ ?
Phase Shift = $\frac{3\pi}{2}$ ?
SINE Function $f(x) = $
        
Show more…
Identify the (x, y) coordinates marked in the graph below:
8+
7
6-
B
x
y
(3π)/(2)
?
3
A:
5?
7
B:
2
4
(7π)/(2)
3
C:
2
-? -?/2
?/2
? 3?/2 2? 5?/2 3? 7?/2 4? 9?/2 5? 11?/2 6? 13?/2
-1
-2
A
C
E
D
(9π)/(2)
?
-1
D:
Q
(11π)/(2)
?
3
E:
Treat the graph above as a SINE function of the form y = A sin(Bx + C) + D for the following
answers:
Amplitude = 4 ?
Equilibrium: 3 ?
Period = 4π ?
B Value = (1)/(2) ?
Phase Shift = (3π)/(2) ?
SINE Function f(x) =

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Precalculus with Limits
Precalculus with Limits
Ron Larson 2nd Edition
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If sin(θ) = -(2/7), and θ is in quadrant IV, then find the exact value of each of the following: (a) cos(θ) = (b) tan(θ) = (c) sec(θ) = (d) csc(θ) = (e) cot(θ) = Identify the (x,y) coordinates marked in the graph below: Treat the graph above as a SINE function of the form y = Asin(Bx + C) + D for the following answers: Amplitude = Equilibrium: Period = B Value = Phase Shift = (3π)/2 SINE Function f(x) = Identify the (x,y) coordinates marked in the graph below: y 3π/2 3 π A: N 6 5π/2 7 B: 4 3 7π/2 E 3 C: 9π/2 D: π 3π/2 2π 5π/2 3 E: Treat the graph above as a SINE function of the form y = A sin(B + C) + D for the following answers: Amplitude Equilibrium: Period = 4π B Value = 2 3π/2 Phase Shift SINE Function f() =
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Transcript

-
00:01 This question, there are three questions.
00:02 Question number 11 talks about the horizontal phase shift of this particular graph is what? first of all, let's represent it in the standard form.
00:09 And what is the standard form? that is why is equal to twice of cost of this three should be taken as a common factor.
00:16 So it's three is taken as a common factor.
00:18 We are left for theta plus pi over six, pie over six.
00:22 That's what it comes here.
00:24 And now since this is in standard form, we can easily find its horizontal shift.
00:31 So the horizontal shift is actually pi over six.
00:34 But whether it's in the right or to the left, so since this is plus, that should be towards the left.
00:39 Remember, it works opposite.
00:41 So since this is plus, this is a horizontal shift towards the left.
00:45 So we are going to say that it is pi over six units towards the left.
00:50 For question number 12, they are saying that this is a particular function and it has a range of minimum value of four and maximum value of 10.
00:58 So which of the following is the value of a and d? now we know that cosine maximum, cosine maximum value is 1 and cosine minimum value is minus 1.
01:11 If cosine maximum value is 1, so if we place this as 1, then a times 1 plus d will be the maximum value of function, which is a plus d.
01:21 And this is already given to us as 10.
01:25 And the minimum value is cosine should be minus 1 like we said.
01:28 So the minimum value is minus a plus d, which is already given to us as 4...
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