Welcome to your Algebra II(Senior Class Math Study by Topics ) NAME EMAIL PHONE NUMBER 1. Find the second term in the expansion of (2+3x)12334409673728x22x²2. Given that (1 + 3x)4 = 1 + Px + Qx² ...find 3P + 2Q.7214424123. Expand completely (1 - 3x)5 in ascending powers of x.1 - 5x + 67x² + 270x3 + 405x4 - 243x51 - 15x + 90x² + 270x3 + 405x4 - 243x51 - 5x² + 270x3 + 405x4 - 243x51 - 5x + 67x² + 270x34. Subtract the polynomials: (- 7 x2y + xy + 3x + 2) - (5 x2y - 5 xy - 6x - 7)-12x²y+6xy+9x+912x²y+6xy+9x+9-2x²y-4xy-2x-5-12x²y-6xy-9x-95. Given thatwhere A and B are constants, find the value of (A + B)24316. Subtract the polynomials: (9 x - 6) - (- 5x + 7) 4x + 114x - 13-4x + 13-4x - 137. Find the remainder when 12x4-9x2-2x-1 is divided by 2x+10x-11+x1/x8. Add the polynomials: (x2y + 3x + 2) + (2 + 2 xy2 + 3x)3x²y+6x+43x²y²+6x+43xy²+6x+4x²y+2xy²+6x+49. Divide 6x² - 13x + 5 by 2x -1x+7y2x+53x-55x-310. Find the term independent of x in the expansion of (x²- 2/x)614034524034011. Add the polynomials: (xy + 3x + 2) + (3x2 + y)3x²+4xy+23x²+5xy+23x²+xy+3x+y+23x²+2xy+3x+212. Use binomial theorem to expand (1 - 4x)³ in ascending powers of x1 - 12x + 64x31 - 12x + 48x21 - 2x + 8x2 + 14x31 - 12x + 48x2 + 64x313. Decompose into partial fractions : (8x + 14) / (x + 1)(x + 5)13/(2(x + 5))3/2(x+5)3/(2(x + 5)) + 13/(2(x + 6))3/(2(x + 1)) + 13/(2(x + 5))14. Find a positive value of p if the expression 2x² - px - + p leaves a remainder 6 when divided by x-p542315. Express in partial fractions.4/(3x+2) + 3/(x+1) + 1/(x+3)7/(x+2) - 2/(x-2)2/(x+1) + 3/(x-2) + 2/(x+2)4/(x+1) + 3/(x+3)16. Multiply (x + 3y + 5) by (2x² + 5y + 2)x²+31y+18x+2x+92x³+6yx²+5xy+15y²+31y+10x²+2x+102x³+6yx²+5xy+15y2x²+6y²x+4xy+12x²+31y+18x+2x+917. Subtract the polynomials: (x2y + 3x + 2) - (2 + xy2 + 3x)-2x²y0x²y+xy²x²y-xy²18. Find the value of M if 2/35/3-5/3-2/319. Find the binomial expansion of (0.7)55.858945.075108.670.1680720. Simplify2x-y3/52/5121. Subtract the polynomials: (-x2 + 5 x) - (6 x2 + x - 2)-7x²+4x+25x²+6x-25x²+6x-5x²+6x+222. Decompose into partial fractions : (5x2 + 12x + 3) / x(x + 1)23/x + 2/(x + 1) + 4/(x + 1)²x + 2/(x + 1)2/(x+7) - 3/x²- 2/(x + 1)²4/(x + 1)² +3/x23. Find the third term in the expansion of (1-2x)10180x²123x²1220x24. Divide 2x³ + 11x² + 17x + 6 by 2x + 17x-2x²+7x-22x+1x²+5x+625. Use Bionomial Theorem to find the first three terms in the expansion of (1 + x)152 + 45x + 735x²3x+ 536x³1 + 15x + 105x²45 + 46x² +342x³26 out of 25