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a/ 2x . 7 = 224
2x = 224 : 7
2x = 32
2x = 25
x = 5.
b/ 32x + 1 . 11 = 2673
32x + 1 = 2673 : 11
32x + 1 = 243
32x + 1 = 35
32x = 35 - 1
32x = 34
2x = 4
x = 4 : 2
x = 2.
c/ (3x + 5)2 = 289
(3x + 5)2 = 172
3x + 5 = 17
3x = 17 - 5
3x = 12
x = 12 : 3
x = 4.
d/ x . (x2)3 = x5
x1 . x5 = x5
x6 = x5
=> x = 0 hoặc x = 1
a) 2x x 7=224
2x=224:7
2x=32
2x=25
=> x=5
Vậy x=5
b) 32x+1 x 11=2673
32x+1=2673:11
32x+1=243
32x+1=35
=> 2x+1=5
x=(5-1):2
x=2
Vậy x=2
c) (3*x+5)2=289
(3*x+5)2=172
=> 3*x+5=17
x=(17-5):3
x=4
Vậy x=4
d) x.(x2)3=x5
x.x6=x5
x=x5:x6
x=x-1
A=2x.32 có 6 ước số \(\Rightarrow\) (x+1)(2+1)=6
(x+1).3=6
x+1=6:3=2
x=2-1=1
B=2x-2.52 có 12 ước số \(\Rightarrow\)(x-2+1)(2+1)=12
(x-1).3=12
x-1=12:3=4
x=4+1=5
a)
\(\left(2n+1\right)^3=27\)
\(\left(2n+1\right)^3=3^3\)
\(2n+1=3\)
\(2n=3+1\)
\(2n=4\)
\(n=4\div2\)
\(n=2\)
b)
\(\left(n+2\right)^2=\left(n+2\right)^4\)
\(\left(n+2\right)^4-\left(n+2\right)^2=0\)
\(\left(n+2\right)^2\cdot\left(n+2\right)^2-\left(n+2\right)^2\cdot1=0\)
\(\left(n+2\right)^2\cdot\left[\left(n+2\right)^2-1\right]=0\)
\(\Rightarrow\left(n+2\right)^2=0hoạc\left(n+2\right)^2-1=0\)
\(\left(n+2\right)^2=0\)
\(n+2=0\)
\(n=0+2\)
\(n=2\)
\(\left(n+2\right)^2-1=0\)
\(\left(n+2\right)^2=0+1\)
\(\left(n+2\right)^2=1\)
\(n+2=1\)
\(n=1+2\)
\(n=3\)
Vậy \(n\in\left\{2;3\right\}\)
a) 2x-138=23.32
=>2x-138=8.9
=>2x-138=72
=>2x=72+138
=>2x=210
=>x=210:2
=>x=105
b)231-(x-6)=1339:13
=>231-(x-6)=103
=>x-6=231-103
=>x-6=128
=>x=128+6
=>x=134
(x + 1).(2 + 1) = 6
3.(x + 1) = 6
x + 1 = 2
x = 1