Tim x
a) 10^x=1^x
B)X^10=x
c) x^10=1^x
d)2.3^x=10.3^12+8.27^4
e) (19x+2.5^2):14=(13-8)^2-4^2
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{ x2 - [ 62 - ( 82 - 9.7)3 - 7.5]3 - 5.3 }3 = 1
{ x2 + [ 36 - (64 - 63)3 - 35]3 - 15}3 = 1
[ x2 - ( 36 - 13 - 35 ) - 15 ]3 = 1
[ x2 - ( 36 - 1 - 35 ) - 15]3 = 1
[ x2 - ( 35 - 35 ) - 15]3 = 1
[ x2 - 0 - 15]3 = 1
( x2 - 15 )3 = 1
<=> ( x2 - 15)3 = 13
=> x2 - 15 = 1
<=> x2 = 16
=> x = 4
a) ( 19x + 2.52 ) : 14 = ( 13 - 8 )2 - 42
<=> ( 19x + 2 . 25 ) : 14 = 25 - 16
<=> ( 19x + 50 ) : 14 = 9
<=> 19x + 50 = 9 . 14
<=> 19x + 50 = 126
<=> 19x = 126 - 50
<=> 19x = 76
<=> x = 76 : 19
<=> x = 4
a) ( 19x + 2.52 ) : 14 = ( 13 - 8 )2 - 42
<=> ( 19x + 2 . 25 ) : 14 = 25 - 16
<=> ( 19x + 50 ) : 14 = 9
<=> 19x + 50 = 9 . 14
<=> 19x + 50 = 126
<=> 19x = 126 - 50
<=> 19x = 76
<=> x = 76 : 19
<=> x = 4
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a: \(\Leftrightarrow\left[\left(3x+14\right):4-3\right]:2=1\)
=>(3x+14):4-3=2
=>(3x+14):4=5
=>3x+14=20
=>3x=6
hay x=2
b: \(\Leftrightarrow\left[\left(x:4+17\right):10+3\cdot16\right]:10=5\)
\(\Leftrightarrow\left(x:4+17\right):10=50-48=2\)
=>x:4+17=20
=>x:4=3
hay x=12
c: \(\Leftrightarrow2\cdot15^2+\left[2\cdot125-\left(2x+4\right)\cdot5\right]:19=453\)
\(\Leftrightarrow250-\left(2x+4\right)\cdot5=\left(453-450\right)\cdot19=57\)
=>5(2x+4)=197
=>2x+4=197/5
=>2x=177/5
hay x=177/10
d: \(\Leftrightarrow\left(19x+50\right):14=5^2-4^2=9\)
=>19x+50=126
=>19x=76
hay x=4
e: \(\Leftrightarrow2\cdot3^x=10\cdot3^{12}+8\cdot3^{12}=18\cdot3^{12}\)
\(\Leftrightarrow3^x=3^2\cdot3^{12}=3^{14}\)
hay x=14
f: \(\Leftrightarrow3\left(x+2\right):7=30\)
=>3(x+2)=210
=>x+2=70
hay x=68
g: \(2480-1570+200-x+5=1010\)
=>1115-x=1010
hay x=105
a) (19x+2.5^2):14=(13-8)^2-4^2
(19x+2.25):14=25-16
(19x+2.25):14=9
19x+2.25=126
19x+50=126
19x=76
x=4
b)2.3^x=10.3^12+8.27^4
2.3^x=10.3^12+8.(3^3)^4
2.3^x=3^12(10+8)
2.3^x=3^12.18
3^x=3^14
=>x=14
a) <=> (19x+50)=14.(52-42)=14.9=126
=> 19x=126-50=76
=> x=76/19=4
ĐS: x=4
b) 2.3x=10.312+8.312=312(10+8)=18.312=2.32.312
<=> 2.3x=2.314 <=> 3x=314
=> x=14
Đs: x=14
10^X=1^X
Do 1^mấy cũng =1
=>10^x=1
=>x=0