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Khách

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9 tháng 7 2018

a) Đặt \(A=1+2+2^2+2^3+...+2^{100}\)

\(\Rightarrow2A=2+2^2+2^3+2^4+...+2^{101}\)

\(\Rightarrow2A-A=A=\left(2+2^2+2^3+2^4+...+2^{101}\right)-\left(1+2+2^2+2^3+...+2^{100}\right)\)

\(\Rightarrow A=2^{101}-1\)

Vậy  \(A=2^{101}-1\)

b) Đặt \(B=1+3+3^2+3^3+...+3^{100}\)

\(\Rightarrow3B=3+3^2+3^3+3^4+...+3^{101}\)

\(\Rightarrow3B-B=2B=\left(3+3^2+3^3+3^4+...+3^{101}\right)-\left(1+3+3^2+3^3+...+3^{100}\right)\)

\(\Rightarrow2B=3^{101}-1\)

\(\Rightarrow B=\frac{3^{101}-1}{2}\)

Vậy  \(B=\frac{3^{101}-1}{2}\)

_Chúc bạn học tốt_

9 tháng 7 2018

Cảm ơn bạn nhé Nguyễn Thanh Hiền

11 tháng 10 2018

thanks bn nha

11 tháng 10 2018
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11 tháng 10 2018

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11 tháng 10 2018

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11 tháng 10 2018

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MMMMMMMMMMMMMMMMMMMMMMMMMMMMMMMMMMMMMMOOOOOOOOOOOOOOOO...

29 tháng 7 2019

Bài 1: 
a) 1030 và 2100
   Ta có: 1030 = (103)10 = 100010
              2100 = (210)10 = 102410
   Vì 100010<102410 nên 1030<2100
   Vậy ...
b) 540 và 62010
   Ta có: 540= (54)10 =62510
   Vì 62010<62510 nên 62010<540
   Vậy...

5 tháng 1 2017

minh chi lam dc cau a thoi nha nhung hay t i c k cho minh

3 + 32 = 12 chia het cho 4  3 + 32 + 33 + .......+39 + 310 = 30 .[ 3+32 ] + 32 . [ 3 + 3] + ....+38 . [ 3 + 32 ]

=30 . 12 + 3 . 12 +.....+ 38 . 12 = 12.[3+ 32 +....+ 38 ] 

vi 12 chia het cho 4 nen 12 nhan voi so tu nhien nao thi so do cung chia het cho 4 nen A chia het cho 4

10 tháng 12 2017

hghjhgjhgjh

17 tháng 11 2015

Đặt A = 1/3 + 2/3² + 3/3³ + 4/3^4 + ... + 100/3^100

=> 3A= 1 + 2/3 + 3/3² + 4/3³ + .... + 100/3^99

=> 3A-A = 1 + (2/3 - 1/3) + (3/3² - 2/3²) +...+ (100/3^99 - 99/3^99) - 100/3^100

=> 2A= 1+ 1/3 + 1/3² + 1/3³ +...+ 1/3^99 - 100/3^100

Đặt B = 1/3 + 1/3² + 1/3³ +...+ 1/3^99

=> 3B = 1 + 1/3 + 1/3² + 1/3³ +...+ 1/3^98

=> 2B = 1 - 1/3^99 => B = (1 - 1/3^99)/2

Thay vào 2A => 2A= 1+ 1/2 - 1/(2x3^99) - 100/3^100 < 1+ 1/2 = 3/2

=> A < 3/4

Vậy..........................

26 tháng 7 2019

Ta có : A = 1 + 2 + 3 + ... + 2008

\(A=\frac{\left(2008+1\right)\left[\left(2008-1\right)\div1+1\right]}{2}\) 

\(A=\frac{2009.2008}{2}\) 

\(A=2017036\) 

Ta có: B = 1 + 2 + 3 + ... + 1010

\(B=\frac{\left(1010+1\right)\left[\left(1010-1\right):1+1\right]}{2}\) 

\(B=\frac{1011.1010}{2}\) 

\(B=510555\)

\(A=1+2+3+4+5+...+2008\)

\(A=\left(2008+1\right)\left(\left(2008-1\right):1+1\right):2=2009.2008:2\)

\(=2009.1004=2017036\)

\(B=1+2+3+4+...+1010\)

\(B=\left(1010+1\right)\left(\left(1010-1\right):1+1\right):2=1011.\left(1010:2\right)\)

\(=1011.505=510555\)

\(C=2+5+8+11+...+302\)

\(C=\left(302+2\right)\left(\left(302-2\right):3+1\right):2=304.101:2\)

\(=15352\)

\(D=3+3^2+3^3+3^4+...+3^{2019}\)

\(3D=3^2+3^3+3^4+...+3^{2020}\)

\(3D-D=\left(3^2+3^3+3^4+...+3^{2020}\right)-\left(3+3^2+3^3+3^4+...+3^{2019}\right)\)

\(2D=3^{2020}-3\)

\(\Rightarrow D=\frac{3^{2020}-3}{2}\)

\(E=4^{10}+4^{11}+4^{12}+...+4^{100}\)

\(4E=4^{11}+4^{12}+4^{13}+...+4^{101}\)

\(4E-E=\left(4^{11}+4^{12}+4^{13}+...+4^{101}\right)-\left(4^{10}+4^{11}+4^{12}+...+4^{100}\right)\)

\(3E=4^{101}-4^{10}\)

\(E=\frac{4^{101}-4^{10}}{3}\)