Q: 33 Let x = 65 be the x-coordinate of the point P(x, y), where the terminal side of angle 0 (in…
A: Multiple questions-"As per our guidelines we are suppose to answer only one question.Kindly re-post…
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Q: 2. a) In which quadrants is the cotangent function negative? b) In which quadrants is the secant…
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Q: If Insinx = 1+ Incosx, then x is equal to A tan-11 B B tan-le C none of the given choices D D cot-le…
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Q: If Insinx = 1+ Incosx, then x is equal to A tan-l1 B none of the given choices (c cot-le D tan-le…
A: Given: lnsinx = 1+lncosx
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A: Given query is to determine the quadrant of terminal points for given situations.
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Q: b) Given that sin A and cos B 2. where angle A is acute and angle B is obtuse. Find the value of tan…
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Q: Select the correct steps to complete the proof of the identity. cot x – tan x = 2 cot (2x)
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Q: If Insinx = 1+ Incosx, then x is equal to A tan-le B cot-1 C) none of the given choices D tan-l1 (E…
A: In this question we have to find we have to find the value of x.
Q: If Insinx = 1+ Incosx, then x is equal to A cot-l1 B none of the given choices © cot-le D tan-11 E…
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Q: If Insinx =1+ Incosx, then x is equal to A none of the given choices (B cot-l1 cot-le D tan-l1 E…
A: You must have idea about the properties of logarithmic. The formula part is given below.
Q: V10 Let 0 be a quadrant I angle with cos(0) : 6 Find tan(20).
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Q: 1) Given: 0 is an acute angle such that tan 0 = 3. Find the value of sec e.
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Q: what is the value of x? cot x/2 =1 tan 2Θ =1
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Q: 4 Given: tan a = ,a in Quadrant III and tan B ,ß in Quadrant I 3. 12 Find: sin(a + B)
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Q: If Insinx = 1+ Incosx, then x is equal to A cot-le B cot-11 (C) tan-l1 D none of the given choices E…
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Q: The terminal point P(x, y) determined by a real number t is given. Find sin(t), cos(t), and tan(t).…
A: Recall: tan(t)=sin(t)cos(t) As x= r cos(t) and y= r sin(t)And r= x2+y2
Q: cos e (a) sin?e 1- tan e 1-cot e
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Q: If sin A = V10/10 with A in QI and tan B with B in QI, find tan(A + B) and cot(A + B). tan(A + B) =…
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Q: If Insinx=1+Incosx, then x is equal to A tan-le B cot-l1 cot-le tan-l1 E) none of the given choices
A: Given: ln(sinx)=1+ln(cos(x)) re-wriing 1 as ln(e) ln(sinx)=ln(e)+ln(cos(x))We know that…
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Q: culator e for "b" below. sin e = Opposite Hypotenuse Adjacent Hypotenuse cos e = Opposite Adjacent…
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Q: The terminal point P(x, y) determined by a real number t is given. Find sin(t), cos(t), and tan(t).…
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Q: (). cos) and tan) from the given information. Find sin COS 2 2 2 sec(x) = , 270° < x < 360° 5
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Q: What is the exact value of tan if sin(v) = -, where cot(v) >0? 1 A 2 1 B -2 D 3
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Q: If Insinx = 1+ Incosx, then x is equal to A tan-le B none of the given choices (c) tan-11 D cot-11
A: Given , ln(sinx)=1+ln(cosx) Formulas: 1.ln(e)=1 2.ln(a)+ln(b)=ln(ab)
Q: Given: cosa= -, sin x = - 12, e is in the third quadrant, and x is in the fourth quadrant; evaluate…
A: Topic:- trigonometry ratios
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Q: If Sin 0 = 3/ 5 , find without using tables the values of : i) Cos 0 ü) tan 0 (ans: :i) 4'5; i) 34)
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Q: (04) Suppose v is in the interval with tan v = 11. Find cot v. Enter the exact answer. cot v = ?…
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Q: 3 Given that aszac = Ŝ quadrant I find the exact value of sina. and x terminater in gundian sind=
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Q: I. Assume 0 is a real no. In what quadrant(s) may P(0) lie under the given conditions cos 0 < 0
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Q: a. Suppose you know that an ang can you find the point (x, y) on b. Using your answer to part (a), c…
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Q: The terminal point P(x, y) determined by a real number t is given. Find sin(t), cos(t), and tan(t).…
A: Given terminal point, P(x,y)=941,4041
Q: In which quadrant does the terminal point determined by t lie? Input I, II, III, or IV. (a) If…
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Q: 1 Let sinx = and x in an angle in quadrant III . а. 2+0 Find sin(2x), cos(2x) and tan(2x).
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Q: and Then, what is the value of tan x + tan y = 1/1/ cot x + cot y = 1 x + y
A: Let x be an angle in a right-angled triangle and a and b be the measure of sides opposite and…
Q: B a A b Note: Triangle may not be drawn to scale. Suppose a = 4 and b = 11. Find an exact value or…
A: use Pythagoras theorem to calculate c as: c2 = a2 + b2 = 42 + 112 = 16 + 121 = 137 Hence, c = √137
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