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- 3/4-x/8=11. The first term in the formula an = 5n^3 - 3n 2. The second term in this formula: an = n/(n + 1) 3.The first term in this formula: an = (n (2n + 1)) / 21. The fourth term in the an = 2n^2 – n^3 2. The first term in the formula an = 5n^3 - 3n 3. The second term in this formula: an = n/(n + 1) 4.The first term in this formula: an = (n (2n + 1)) / 2
- Differentiate and simplify: y= (3 – 4x)2* O a.y'= - 2(3 – 4x)²x-4x + (3 – 4x)In(3 – 4x)] Ob.y'= 2(3 - 4x)2x-1[4x - (3 – 4x)In(3 – 4x)] O C. y'= - 2(3 - 4x)2x-1(4x - (3 – 4x)In(3 - 4x)] Od.y'= 2(3 - 4x)?* -!(4x + (3 – 4x)In(3 – 4x)]Evaluate * d. [(2? – 1) (x+ 7)] dx 3x^2 + 14x +1 3x^2 14x + 1 3x^2 14x 1 3x^2 + 14x-1e1+e2+e3+e4+e5+e6 = 16 where ei >= 0. What is the generating function? and what is the coefficient of x^16 in that generating function?
- Find the longest common subsequences of X and Y where (i) X= “ABCDBCDC” and Y=” BCDCD”(ii) X= “POLYNOMIAL” and Y= “ EXPONENTIAL”What is the coefficient of x^n for the generating function (1)/(1+x)^2?COVID-19 particles are on a surface at a temperature between 70 and 75 degrees Farenheit with 80 percent humidity. According to the findings by the U.S. Department of Homeland Security, the half life of COVID-19 particles under these conditions is 360 minutes How long will it take for 100 COVID-19 particles under these conditions to decay to 19 particles? Minutes=