Gucci North Face Pants, From the information given, find the quadrant .. . quadrant in which the terminal point determined by t t lies. For each question, enter I, II, III, or IV. (a) sin(t)<0 sin ( t ) < 0 and cos(t)<0 cos ( t ) .Questions & answersWyzantQuestionFrom the information given, find the quadrant in which the terminal point determined by t lies. sin(t) < 0 and cos(t) < 0Answer · 1 voteFrom the information given, find the quadrant in which the terminal point determined by t lies. sin(t) < 0 and cos(t) < 0I use the mnemonic ASTC or All Students Take Calculus to remember the signs of the trig functions in counterclockwise order as I go from Quadrants I to Quadrant IV.Recall Quadrant I is where x and y>0, Quadrant II is where x<0 and y>0, Quadrant III is where x<0 and y<0, and Quadrant IV where x>0 and y<0.All: In Quadrant I, All trig functions are positive. The sine, cosine, tangent and all three of their reciprocals are positive.Students: In Quadrant II, the Sine and its reciprocal (cosecant) are positive. The rest are negative.Take: In Quadrant III, the Tangent and its reciprocal (cotangent) are positive. The rest are negative.Calculus: In Quadrant IV, the Cosine and its reciprocal (secant) are positive. The rest are negative.So when sin(t) and cos(t) are both negative, t must be in Quadrant III where 180o < t < 270oMoreCheggQuestionFrom the information given, find the quadrant in which the terminal point determined by t lies. Input I, II, III, or IV. (a) sin(t) < 0 and cos(t) < 0, quadrant (b) sin(t) > 0 and cos(t) <0, quadrant (c) sin(t) > 0 and cos(t) > 0, quadrant (d) sin(t) < 0 and cos(t) > 0, quadrant Question Help: Worked Example 1 Submit Question 5Answer · 0 voteswe know that in first quadrant , all trigonometric ratios are positive in second quadrant , positi.MoreSocraticQuestionIf cos >0 and sin <0 what quadrant is it in?Answer · 0 votesConsider the rule C−A−S−T or All Slow Turtles Crawl for this type of problem.Both of these rules indicate in which quadrant the trigonometric function is positive. In all quadrants except the first, only 1 out of the three trigonometric functions are positive; the other two are negative.Quadrant 1: All are positiveQuadrant 2: Sine is positiveQuadrant 3: Tangent is positiveQuadrant 4: Cosine is positiveThe acronym and the expression mentioned above are meant to facilitate your ability to remember these. Beware, though that C-A-S-T starts in the 4th quadrant and then goes to the 1st, 2nd and finally the 3rd, while "All Slow Turtles Crawl# goes from 1st to 4th.Now, back to the problem at hand.If cosine is positive, then we are already limited to 2 quadrants: IV and I. However, in quadrant I, all the functions are positive, and the problem says that sin is negative in this case. This leaves us one option: quadrant IV.Hopefully this helps!MoreStudy.comQuestionFind the quadrant in which the terminal point determined by t lies. sin(t) less than 0 and.Answer · 0 votes(i) Given that sin⁡(t)<0 and cos⁡(t)<0, we have to find the quadrant of the angle t.Since sin⁡(t)<0 in the quadrants III and IV, therefore t lies either in quadrant III or in quadrant IV, and cos⁡(t)<0 in the quadrants II and III, therefore t lies either in quadrant II or in quadrant III.The quadrant in which sin⁡(t) and cos⁡(t) are both negative is quadrant III.∴, The quadrant in which the angle t lies in quadrant III.(ii) Given that sin⁡(t)>0 and cos⁡(t)<0, we have to find the quadrant of the angle t.Since sin⁡(t)>0 in quadrants I and II, therefore t lies either in quadrant I or in quadrant II, and cos⁡(t)<0 in quadrant II and III, therefore t lies either in quadrant II or in quadrant III.The quadrant in which sin⁡(t)>0 and cos⁡(t)<0 is only quadrant II.∴, The quadrant in which the angle t lies in quadrant II.MoreNumeradeQuestionFrom the information given, find the quadrant in which the terminal point determined by lies. Input /, Il, IIl, or IV: sin(t) < 0 and cos(t) 0, quadrant (b) sin(t) Uand cos(t) 0, quadrant sin(t) 0 and cos 0, quadrant (d) sin(t) 0 and cos(t) 0, quadrantGet help: Worked ExampleAnswer · 2 votesI want to determine which quadrant the terminal point lies in in a if we're told that the sign is less than 0. That means i can't be in the top 2 quadrants, where sin is positive, i'm told cosine is less than 0 or negative. That means i can't be in quadrant 4, so for a that is going to be quadrant 3 in b i'm told the sign is greater than 0 or positive that eliminates quadrants, 3 and 4. The cosine is negative, that eliminates 1, so for b you want to be in quadrant 2 point for see. The sign is greater than 0 or positive again that eliminates the bottom 2 quadrants, i'm told the cosine is also positive. That eliminates quadrant 2 point. So for c you want to be in quadrant 1 for the last 1. Your sin is less than 0 that eliminates the top 2 quadrants. Your cosine is greater than 0 or positive. That means you're in quadrant, 4, so 3214 for abd.MoreNumeradeQuestionpoint) From the information given, find the quadrant in which the terminal point determined by lies. Input !, Il, Ill , or IV: sin(t) < 0 and cos(t) 0, quadrant(b) sin(t) > 0 and cos(t) 0, quadrant sin(t) > 0 and cos(t) > 0, quadrant (d) sin(t) < 0 and cos(t) 0, quadrantAnswer · 2 votesthis problem. We have been given some information and we need to find the quadrant. And was the terminal point determined by T. Lies Now for this recall that we have this as the coordinate plane. This is the X axis, this is the y axis. Then this is the first quadrant, this is the second quadrant, this is the third quadrant and this is the fourth quadrant. Now all of the truth. Econometric functions are positive in the first quadrant sign is the sign and the reciprocal of sine. That is co sec. These two are positive in the second quadrant Tan and co. Tan. Then these two are positive in the third quadrant and co sign and sec costs and sec These two are positive in the fourth quadrant. So using this information we can determine the answers on the first one. We have that scientist is less than zero and cost is less than zero. So we can see that sign T. Is less than zero in quadrants three and four. And cost T. Is less than zero in quadrants three and two. So we can see that it's in quadran…MoreQuizletQuestionFrom the information given, find the quadrant in which the terminal point determined by t lies. sin t > 0 and cos t < 0Answer · 0 votes* $bullet sin t$ is greater than 0 in Quadrants I and II.• $bullet cos t$ is less than 0 in Quadrants II and III.Therefore, if $sin t>0$ and $cos t<0$, then the terminal point must lie in Quadrant II. The terminal point lies in Quadrant II.MoreBrainlyQuestionDetermine the quadrant when the terminal side of the angle lies according to the following conditions: sin (t) > 0, cos (t) < 0.Quadrant IIIQuadrant IQuadrant IIQuadrant IVAnswer · 4 votesAnswer:C. Quadrant II.Step-by-step explanation:Given the condition on sin and cosine is sin(t) greater than 0 and cosine less than 0.sin(t) is greater than 0 only in two quadrant first and second only .cos(t) is less than 0 0nly in two quadrant first and third only.but we are given that cos(t) less than zero and sin(t) greater than 0.Hence, the correct answer is second quadrant in which sin(t) positive and cos(t) negative .MoreStack ExchangeQuestionTrigonometry: if tan(t)=−1/2 is in Quadrant II | find sin(t)+cos(t)Answer · 1 voteHINTS:Since cos2t+sin2t=1, dividing both sides by cos2t we also have1+tan2t=1cos2tAlso, in the second quadrant, cost<0 and sint>0.Use the second equation and the restriction to find cost, then use the first equation and the restriction to find sint. Then add those for your final answer.There are other ways, but this way is straightforward. The answer is easy to check: use a calculator to find the "reference angle" u for which u=tan−1(−1/2), then find the angle t in the second quadrant with the same tangent, then use your calculator to find sint+cost. This should agree numerically with your answer. Unless you have a CAS calculator it will not give you an exact answer, which is irrational.MoreGauthmathQuestiona sin t<0 and cos t>0 , quadrant b sin t<0 and cos t<0 ,quadrant c sin t>0 and cos t<0 , quadrant d sin t>0 and cos t>0 , quadrant hAnswer · 163 votesAnswer to a sin t<0 and cos t>0 , quadrant b sin t<0 and cos t<0 ,quadrant c sin t>0 and cos t<0 , quadrant d sin t>0 and cos t>0 , quadrant hMoreBartleby.comQuestione of Contents > MyOpenMath > MyOpenMath-Spring 2021 Math 1113-04MyOpenMath-Spring 2021 Math 1113-04 -JLUIE. JIIQuestion 1く<>Score on last try: 0 of 1 pts. See Details for more.> Next question2 Get a similar questionYou can retry this question belowFrom the information given, find the quadrant in which the terminal point determined by t lies. Input I, II,III, or IV.(a) sin(t) < 0 and cos(t) < 0, quadrant cos(390)(b) sin(t) > 0 and cos(t) < 0, quadrant(c) sin(t) > 0 and cos(t) > 0, quadrant(d) sin(t)< 0 and cos(t) > 0, quadrantQuestion Help: Worked Example 1Submit QuestionJump to AnswerAnswer · 0 votesStep 1 .MoreWeb 2.0 scientific calculatorQuestionIn which quadrant does the angle t lie if sin(t) > 0 and sec(t) > 0Answer · 0 votesWould this help?"To remember which trig functions are positive in each quadrant, remember this phrase:"All Students Take Calculus"Write the first letter of each word (A-S-T-C) in Quadrants 1 to 4 (going counter-clockwise).S | A--+---T | CIn Quadrant 1, "A" means All functions are positive there.In Quadrant 2, "S" means the Sine (and its reciprocal, cosecant) is positive.In Quadrant 3, "T" means the Tangent (and its reciprocal, cotagent) is positive.In Quadrant 4, "C" means the Cosine (and its reciprocal, secant) is positive.And, of course, this diagram indicates where the positive values are.(There's a huge plus-sign in the center!)Every function will have two places where it is positive.Cosine positive (Cos and All) --> C + ASine positive (Sin and All) --> S + ATan positive (Tan and All) --> T + AEvery function will have two places where it is *negative*Cosine negative (not C or A) --> S + TSine negative (not S or A) --> C + TTan negative (not T or A) --> C…More Feedback Balenciaga Gucci Hourglass, Solved From the information given, find the quadrant in. 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