THIS IS a ripoff of JEOPARDY!

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THIS IS a ripoff of JEOPARDY!

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THIS IS a ripoff of JEOPARDY!. THIS IS a ripoff of JEOPARDY!. Trig Equations (1 min). Solve for 0 ≤ θ ≤ 2 π : sin θ + 1 = 0. Trig Graphs (1 min). Identify the amplitude and period of the function f ( x ) = 8 + 3.2sin(4 x ). Trig Graphs (2 min). - PowerPoint PPT Presentation

Transcript of THIS IS a ripoff of JEOPARDY!

Page 1: THIS          IS a ripoff of  JEOPARDY!

THIS IS

a ripoff of

JEOPARDY!

Page 2: THIS          IS a ripoff of  JEOPARDY!

THIS IS

a ripoff of

JEOPARDY!

Page 3: THIS          IS a ripoff of  JEOPARDY!

Trig Equations (1 min)

Solve for 0 ≤ θ ≤ 2π :sinθ + 1 = 0

 

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Trig Graphs (1 min)

Identify the amplitude and period of the function

f(x) = 8 + 3.2sin(4x)

 

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Trig Graphs (2 min)

Sketch the functiong(x) = 7cos(x) + 2

Include at least 2 full periods.

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Trig Equations (3 min)

Solve for 0 ≤ θ ≤ 2π :2sin2θ – 1 = 0

 

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Trig Graphs (2 min)

Identify the max and min values of the function

f(x) = 4 – 5sin(3πx)

max = 9min = -1

*

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Trig Graphs (2 min)

 

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Trig Equations (1 min)

 

 

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Trig Graphs (4 min)

Let W(t) = 120 – 26sin(πt/12), 1 < t < 31 represent Mr. Chute’s weight over the month of October, with weight measured in lbs and t

measured in days.

What is the difference in Mr. Chute’s weight between October 6 and October 14?

Oct 6: 94 lbs; Oct 14: 133

Thus difference in weight is 39 lbs.

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Trig Equations (3 min)

Solve for theta on that interval…

2cos2t + sint – 1 = 0

θ = π/3, π, 5π/3

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Trig Graphs (3 min)

Let s(t) = 4.8cos(π(x + 2)/2) be the horizontal position of a student on a swing, with a negative

value denoting a position on the left and vice versa; t is measured in seconds and s(t) is measured in ft.

At t = 8, is the student at a left or right position, and how far to the left or right is the student?

Student is on the left by 4.8 feet.