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Determine the numerical value of the following expression without the use of a calculator: log10 (1000100) 100 + X 100 n=1 sin(πn) + 1 (−1)n ! · vuut 1000 Y m=1 1 cos(πm) 2


Continue the two sequences of numbers below and find an equation to each of the sequences: n 1 2 3 4 5 6 7 Equation an 2 5 9 14 20 27 bn 1 3 12 60 360 2520 


Prove that 2n+1 > (n + 2) · sin(n) for all positive integers n.


There are 50 kilograms of rice and 30 kilograms of millet in the food store. Now the rice is sold as much as Xiaomi. At this time, the quality of rice is three times that of Xiaomi. How many kilograms of rice and Xiaomi now?
Step3: organize your data.

Draw up a neat tally table to summarize the data you have collected. Include the totals of each category.

"Question1\n\nGiven A= [\u25a0(2&2&1@1&3&1@1&2&2)] \n\n\n\n\n1.1 find the eigenvalues of A\n\n1.2. Determine an eigenvector for the eigenvalue = 5\n\n\n\nQuestion2\nA periodic function f(x) with period 2 \u03c0 is defined by :\n f(x)= [ (x+\u03c0)\/2 -\u03c0\u02c2 X\u02c2 0, (x-\u03c0)\/2 0\u02c2 X\u02c2 \u03c0]\n\nDetermine the Fourier series for the periodic function"


"Question2\nA \\, periodic \\,function\\, f(x) \\,with \\,period \\,2 \u03c0 \\,is \\,defined\\, by :\\\\\n f(x)= [ (x+\u03c0)\/2 , \\, -\u03c0< x<0, \\\\(x-\u03c0)\/2 , \\, 0<x<\u03c0]\\\\\n\nDetermine \\,the \\,Fourier \\,series \\,for \\,the \\,periodic\\, function."

Consider 3 distinct points M1, M2, and M3 with respective affixes z1, z2, and z3. Show that (Triangle M1, M2, and M3 is equilateral) ↔ ( z12 + z22 +z32 - z1z2 - z2z3 - z1z3).




Express 2x/ x2-1 in partial fractions and hence find the general solution of the differential equation dy/dx = 2xy / x2 - 1 expressing y explicitly in terms of x.



Explain any two purposes of assessing in emergent mathematics


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