1.Tính:
a, (2-1)(2+1)(2\(^2\)+1)(2\(^4\)+1)(2\(^8\)+1)
b, 8 (3\(^2\)+1)(3\(^4\)+1)(3\(^8\)+1)(3\(^{16}\)+1)(3\(^{23}\)+1)- 3\(^{94}\)
2. So sánh
A=2009*2009
B=2008*2010
Tính
A=1-2+3+4-5-6+7+8-9-.....+2007+2008-2009-2010
B=2^2005-2^2003-2^2001-......-2-1
C=2+4+4+8+10-12-14+16+......-2006+2008+2010-2012
D=1-2-3-4+5-6-7-8+9-10-11-......-2010
tính tổng hợp lí: a) A = -1+3-5+7-9+...-2009+2011-2013
b)B =2-4+6-8+...+2006-2008+2010
c)C =1+2-3-4+5+6-7+-8+...-111-112+113+114+115
A=2+2+...+2-2013
=2x1006+2013
=4025
Cho A = 1/2001+2/2009+3/2008+........2009/+ 2010/1, B = 1+1/2+1/3+1/4+1/5+1/6+.......1/2010+1/2011. Tính A/B
Tính hợp lý ( nếu được )
a) 2/9 x 11/5 - 1/3 x 7/15 b) 3/7 x 9/16 - 1/14 x 1/8
c) -1/2010 - 1/2010 x 2009 - 1/2009 x 2008 - .... - 1/3 x 2 - 1/2 x1
a) 2010/1+2009/2+2008/3+ ... +1/2010+2010 : 1+1/2+1/3+ ... +1/2010=
b) 1/2011+1/2010+1/2009+ ... +1/3+1/2 : 2010/1+2009/2+2008/3+ ... +1/2010=
So sánh:
a,A=2009^2010+2009^2009 và B=2010^2010
b,A=10^8+2/10^8-1 và B=10^8/10^8-3
c,A=10^11+1/10^12+1 và B=10^10+1/10^11+1
Mình làm câu a) nha!!!
+) \(A=2009^{2010}+2009^{2009}\)
\(=2009^{2009}.\left(2009+1\right)\)
\(=2009^{2009}.2010\)
+) \(B=2010^{2010}=2010^{2009}.2010\)
Vì \(2010^{2009}>2009^{2009}\)nên \(2010^{2009}.2010>2009^{2009}.2010\)hay \(B>A\)
Vậy \(A< B\)
Hok tốt nha^^
1. 3/2/3+ 1/1/5 - 2/5/3 + 5/3/5
2. 1/2+ 1/6 + 1/12+ 1/20 + 1/30+ 1/42
3. 3/5 = 13-x/ x+11
4.12x + x45 = 468
5.Cho A = 2007/2008 + 2008/2009 + 2009/2010
Cho B = 2007 + 2008 + 2009/ 2008 + 2009 +2010
Hãy so sánh A và B.
Các bạn giúp mk với nhé, Mk căm ơn rất nhiều!!!!!!!
1. So sánh
a) A=1/2019 - 3/11^2 - 5/11^ - 7/11^4 và B= -1/2019 - 7/11^2 - 5/ 11^3 - 3/11^4
b) A= 2006/2007 - 2007/2008 + 2008/2009 - 2009/2010 và B= -1/2006 . 2007 - 1/2008 . 2009
Tính:
A=\(\frac{7}{3}\).\(\frac{11}{16}\)+\(\frac{10}{3}\).\(\frac{7}{16}\)-\(\frac{7}{6}\).\(\frac{5}{8}\)
B=1+2-3-4+5+6-7-8+.....+2005+2006-2007-2008+2009+2010
C=(1-\(\frac{1}{4}\))(1-\(\frac{1}{9}\))(1-\(\frac{1}{16}\))......(1-\(\frac{1}{100000}\))
D=\(\frac{17\frac{3}{4}.\frac{17}{5}+3\frac{2}{5}.82\frac{1}{4}}{2.34-3.17}\)
E=\(\frac{\frac{2008}{2011}+\frac{2009}{2010}+\frac{2010}{2009}+\frac{2011}{2008}+\frac{2012}{503}}{\frac{1}{2011}+\frac{1}{2010}+\frac{1}{2009}+\frac{1}{2008}}\)
F=(2-\(\frac{2}{1.3}\))+(2-\(\frac{2}{3.5}\))+(2-\(\frac{2}{5.7}\))+.....+(2-\(\frac{2}{2009.2011}\))