Tìm BCNN của :
a) 40 và 52
b) 42, 70, 180
c) 9, 10, 11
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Ta có:8=23
10=2.5
24=24.5
BCNN(...)=23.5=24.5=40
b)Ta có:
16=24
24=23.3
BCNN(...)=24.3=48
c)Ta có:
60=22.3.5
140=22.5.7
BCNN(...)=22.3.5.7=420
Mấy bài sau bn cứ lm như thế này nhé^^
a) 8 = 2³
10 = 2.5
20 = 2².5
BCNN(8; 10; 20) = 2³.5 = 40
b) 16 = 2⁴
24 = 2³.3
BCNN(16; 24) = 2⁴.3 = 48
c) 60 = 2².3.5
140 = 2².5.7
BCNN(60; 140) = 2².3.5.7 = 420
d) 8 = 2³
9 = 3²
11 = 11
BCNN(8; 9; 11) = 2³.3².11 = 792
e) 24 = 2³.3
40 = 2³.5
162 = 2.3⁴
BCNN(24; 40; 162) = 2³.3⁴.5 = 3240
f) 56 = 2³.7
70 = 2.5.7
126 = 2.3².7
BCNN(56; 70; 126) = 2³.3².5.7 = 2520
g) 28 = 2².7
20 = 2².5
30 = 2.3.5
BCNN(28; 20; 30) = 2².3.5.7 = 420
h) 34 = 2.17
32 = 2⁵
20 = 2².5
BCNN(34; 32; 20) = 2⁵.5.17 = 2720
k) 42 = 2.3.7
70 = 2.5.7
20 = 2².5
BCNN(42; 70; 20) = 2².3.5.7 = 420
l) 9 = 3²
10 = 2.5
11 = 11
BCNN(9; 10; 11) = 2.3².5.11 = 990
a) BCNN(40;52)=520
b)BCNN(42;70;180)=1280
c)BCNN(9;10;11)=990
a) 40 = 23 x 5
52 = 22 x 13
bcnn ( 420 , 52 ) = 23 x5 x 13 = 520
b) 42 = 2x 3 x 7
70 = 2 x 5 x 7
180 = 22 x 32 x 5
bcnn ( 42 , 70 , 180 )
c ) 9=32
10 = 2 x 5
11 = 11
bcnn ( 9 , 10 ,11 ) = 32 x 2 x 5 x 11 = 990
k nha
a: \(42=2\cdot3\cdot7;70=2\cdot5\cdot7\)
=>\(BCNN\left(42;70\right)=2\cdot3\cdot5\cdot7=210\)
=>\(BC\left(42;70\right)=B\left(210\right)=\left\{0;210;420;...\right\}\)
b: \(70=2\cdot5\cdot7;180=3^2\cdot5\cdot2^2\)
=>\(BCNN\left(70;180\right)=2^2\cdot3^2\cdot5\cdot7=1260\)
=>\(BC\left(70;180\right)=\left\{1260;2520;...\right\}\)
c: \(5=5;7=7;8=2^3\)
=>\(BCNN\left(5;7;8\right)=5\cdot7\cdot8=280\)
=>\(BC\left(5;7;8\right)=\left\{280;560;...\right\}\)
d: \(12=2^2\cdot3;18=3^2\cdot2\)
=>\(BCNN\left(12;18\right)=2^2\cdot3^2=36\)
=>\(BC\left(12;18\right)=\left\{36;72;...\right\}\)
e: \(15=3\cdot5;18=3^2\cdot2\)
=>\(BCNN\left(15;18\right)=3^2\cdot2\cdot5=90\)
=>\(BC\left(15;18\right)=\left\{90;180;...\right\}\)
f: \(84=2^2\cdot3\cdot7;108=3^3\cdot2^2\)
=>\(BCNN\left(84;108\right)=2^2\cdot3^3\cdot7=756\)
=>\(BC\left(84;108\right)=\left\{756;1512;...\right\}\)
j: \(33=3\cdot11;44=2^2\cdot11;55=5\cdot11\)
=>\(BCNN\left(33;44;55\right)=3\cdot2^2\cdot5\cdot11=660\)
=>\(BC\left(33;44;55\right)=\left\{660;1320;...\right\}\)
g: \(1=1;12=2^2\cdot3;27=3^3\)
=>\(BCNN\left(1;12;27\right)=1\cdot2^2\cdot3^3=108\)
=>\(BC\left(1;12;27\right)=\left\{108;216;...\right\}\)
n: \(5=5;9=3^2;11=11\)
=>\(BCNN\left(5;9;11\right)=5\cdot3^2\cdot11=495\)
=>\(BC\left(5;9;11\right)=\left\{495;990;...\right\}\)
a: \(56=2^3\cdot7;70=2\cdot5\cdot7;126=3^2\cdot2\cdot7\)
=>\(BCNN\left(56;70;126\right)=3^2\cdot2^3\cdot5\cdot7=2520\)
b: \(9=3^2;10=2\cdot5;11=11\)
=>\(BCNN\left(10;9;11\right)=3^2\cdot10\cdot11=990\)
a) Có 40 = 23 . 5
52 = 22 . 13
=> BCNN(40,52) = 23 . 5 . 13 = 520
b) Có 42 = 2.3.7
70 = 2.5.7
180 = 22.32.5
=> BCNN (42,70,180) = 22.32.5.7 = 1260
c) Có 9 = 32
10 = 2.5
11 = 11
=> BCNN (9,10,11) = 32.2.5.11 = 990
Bài làm :
a) Ta có :
\(40=2^3.5\)
\(52=2^2.13\)
BCNN(40;52) = \(2^3.5.13=520\)
b) Ta có :
\(42=2.3.7\)
\(70=2.5.7\)
\(180=2^2.3^2.5\)
BCNN(42;70;180)=\(2^2.3^2.5.7=1260\)
c) Ta có :
\(9=3^2\)
\(10=2.5\)
\(11=11\)
BCNN(9;10;11)=\(2.3^2.5.11=990\)