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\(2013=2.1000+10+3=2.10^3+1.10^1+3.10^0\)
\(20112013=2.10000000+100000+10000+2.1000+10+3\)
\(=2.10^7+10^5+10^4+2.10^3+10^1+3.10^0\)
2013 = 2 x 1000 + 10 + 3 = 2 x 10^3 + 1 . 10^1 + 3 . 10^0
20112013 = 2 x 10000000 + 100000 + 2 x 1000 + 10 + 3 = 2 x 10^7 + 10^5 + 10^4 + 2 x 10^3 + 10^1 + 3 x 10^0
ok nhé với lại 10^2 là 10 mũ 2 nhé =>
a) \(8=2^3\)
\(16=4^2\)
\(27=3^3\)
\(81=9^2\)
\(100=10^2\)
b) \(1000=10^3\)
\(1,000,000=10^6\)
\(1,000,000,000=10^9\)
100.000 } 12 chữ số 0 = 10^12
a: \(3\cdot3\cdot3\cdot3\cdot3=3^5\)
b: \(y\cdot y\cdot y\cdot y=y^4\)
1.
a) \(3^4\times3^5\times3^6=3^{4+5+6}=3^{15}\)
b) \(5^2\times5^4\times5^5\times25=5^2\times5^4\times5^5\times5^2=5^{2+4+5+2}=5^{13}\)
c) \(10^8\div10^3=10^{8-3}=10^5\)
d) \(a^7\div a^2=a^{7-2}=a^5\)
2.
\(987=900+80+7\\ =9\times100+8\times10+7\\ =9\times10^2+8\times10^1+7\times10^0\)
\(2021=2000+20+1\\ =2\times1000+2\times10+1\times1\\ =2\times10^3+2\times10^1+1\times10^0\)
\(abcde=a\times10000+b\times1000+c\times100+d\times10+e\times1\\ =a\times10^4+b\times10^3+c\times10^2+d\times10^1+e\times10^0\)
a) 53 . 52 . 5
= 55 . 5
= 55 . 51
= 56
b) 69 : 64
= 65
c) 4 . 8 . 16 . 32
= 22 . 23 . 24 . 25
= 25 . 24 . 25
= 29 . 25
= 214
a) 538 = 5.100 + 3.10 + 8.1 = 5 . 10 2 + 3 . 10 1 + 8 . 10 0 .
b) 8609 = 8.1000 + 6.100 + 9.1 = 8 . 10 3 + 6 . 10 2 + 9 . 10 0 .
c) a b c = a.100 + b.100 + c.l = a . 10 2 + b . 10 1 + c . 10 0
d) a b c d = a.1000 + b.100 + c.10 + d = a . 10 3 + b . 10 2 + c . 10 1 + d . 10 0
a) 126 = 1 . 10 2 + 2 . 10 1 + 6 . 10 0
b) 1068 = 1 . 10 3 + 6 . 10 1 + 8 . 10 0
c, a 0 b = a . 10 2 + b . 10 0
d, a 0 b c = a . 10 3 + b . 10 1 + c . 10 0
B = 643.43.16 = (43)3.43.42 = 49.43.42 = 414
C = 812:(32.27) = (34)2:(32.33) = 38:32.33 = 39
D = ( 811.317 ) : ( 2710.915 ) = (34)11.317 : (33)10.(32)15 = 344.317:330.330 = 361