Question: Answer the following question in the given images. 1. Convert 840 into radians in terms of IT. [1 K] 2. Convert - 285 into radians

Answer the following question in the given images.

Answer the following question in the given images. 1. Convert 840 intoradians in terms of IT. [1 K] 2. Convert - 285\" intoradians as a decimal. [1 K] 3. Sketch 5?" on the axesbelow [1 K] and then state: a) the related acute angle [1K] b) the angle in degrees [1K] I?! 4. SkeTch on Theaxes below [1 K]. Replace The I wiTh a value ThaT will

1. Convert 840 into radians in terms of IT. [1 K] 2. Convert - 285\" into radians as a decimal. [1 K] 3. Sketch 5?" on the axes below [1 K] and then state: a) the related acute angle [1 K] b) the angle in degrees [1K] I?! 4. SkeTch on The axes below [1 K]. Replace The I wiTh a value ThaT will puT The Terminal arm in quadranT 3 Then sTaTe: The relaTed acuTe angle [1 K] The angle in degrees [1 K] 5. SkeTch The angle and Then find The EXACT VALUE of The following Trig raTios [6K] 7}: 11:r 5:Ir a) sin 4 b) Tan 6 c) sec 2 + 6. Solve the trigonometric equation for the indicated domain to the nearest hundredth in radians. sin 0 = - 7 for 13 OSOS2n [4K]i". For the function y = 2 sin G5 + E) + 1, answer the questions that follow. a) Sketch one cycle the graph of the function [SA] b] State the period [SA] c) State the osmptotes d) State the gar-intercept e] State the xintercept(s] f) State the domain 5*] State the range 8. The water depth in a harbour is am at high tide (fill the . with any number between 25 and 35) and am at low tide (fill the . with any number between 13 and 20). One cycle is completed approximately every 12 hours. [6A] a) Find an equation for the water depth, d(t) as a function of time, t, in hours, after low tide.\f

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