Q: the
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A: The objective is to solve the above question.
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A: Please refer to the image below
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Q: 16. If ZGSI = 90°, and ZGIS = 55°. Find m23. С. 65 %3! А. 35 1 S G 2 В. 55 D. 110 no ICT
A: According to our guidelines, we can answer only one question. Other questions can be reposted.
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A: Given problem:- Evaluate the expression. 9C4
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A: This question can be solved by applying the concepts of effective rates and compound interest.
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A: We can solve this as follows:
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A: Given query is to find indicated function.
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A: We can factorize the polynomial as below.
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A: I am attaching image so that you understand each and every step.
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A: The image of a function with respect to y=x is the inverse of that function.
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A: Given problem:- A line passes through the point (-6, 2) and has a slope of -5/2. write an equation…
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Q: 2 1 3) y=-(x– 4)³ + 2(x – 4) ³ 5 Graph showing all algorithm and work
A: We can proceed as follows
Q: B X Y 2. D E F
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A: Given : log8(97).
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- assume that the 160 students who take this exam will receive one of 24 grades i. What does the pigeonhole principle tell us about the exam results of these students? ii. Regardless of the scores assigned, how many other students must get the same grade as you?The IIIT-Delhi robotics club has organized a Robothon. n robots are placed alongthe edge of a circular area at the middle of the OAT. Each robot will move along arbitrary tracksinside the circle while leaving behind a heat signature along its trail. However, they have beenprogrammed not to cross their own trail or the trail of another robot, neither will they ever moveout of the circle. In case a pair of robots i and j meet at any point, they are removed from the sceneand the club will pay a reward sum of M[i, j] to the owners of these robots. Note that some robotscan keep moving infinitely without ever meeting another one. Given the reward matrix M whereM[i, j] = M[j, i], design a polynomial time algorithm that determines the maximum money theclub might potentially end up spending. For this particular problem, give a very brief justificationof the recurrence.Show that |Z(Dn)|=1 or 2 according to whether n is odd or even
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- A bowl contains 10 balls, of which 4 are red and 6 are white. Balls are randomly selected from the bowl until five red balls have been selected. Let X be the number of white balls drawn before the fourth red ball is selected. Calculate the Pr(X=6)If delta is large according to Cohen's classificantion, then the difference between u1 and u0 is important. True or false?A tennis player makes a successful first serve 51% of the time. If she serves 9 times, what is the probabiliyt that she gets exactly 3 successful first serves in? Assume that each serve is independent of the others.
