23 + x + 2x = 576.
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53 . 2 - 100 : 4 + 23 . 5
= 106 - 25 + 115
= 106 + (115 - 25)
= 106 + 90
= 196
$0,1+0,3+\dots+0,9+1,1$
$=0,1+0,3+0,5+0,7+0,9+1,1$
$=(0,1+0,9)+(0,3+0,7)+(0,5+1,1)$
$=1+1+1,6$
$=2+1,6=3,6$
5 x [(85 - 35 : 7) : 8 + 90] - 50
= 5 x [(85 - 5) : 8 + 90] - 50
= 5 x [80 : 8 + 90] - 50
= 5 x [10 + 90] - 50
= 5 x 100 - 50
= 500 - 50
= 450
\(5\times\left[\left(85-35:7\right):8+90\right]-50\\ =5\times\left[\left(85-5\right):8+90\right]-50\\ =5\times\left[80:8+90\right]-50\\ =5\times\left[10+90\right]-50\\ =5\times100-50\\ =500-50=450\)
\(\left(-35\right):63=-15:x\\ \dfrac{-35}{63}=\dfrac{-15}{x}\\ x=\dfrac{-15.63}{-35}=\dfrac{3.\left(-5\right).7.9}{-35}=\dfrac{3.\left(-35\right).9}{-35}=3.9=27\)
(-35) : 63 = -15 : \(x\)
\(x\) = (-15) : [ (-35) : 63]
\(x\) = -15 x \(\dfrac{63}{-35}\)
\(x\) = 27
\(23.18+18.\left(-23\right)\)
\(=23.18+\left(-18\right).23\)
\(=23.\left(-18+18\right)\)
\(=23.0=0\)
\(1125-\left(374+1125\right)+\left(-65+374\right)\)
\(=1125-374-1125+\left(-65\right)+374\)
\(=1125-1125+374-374+\left(-65\right)\)
\(=0+0+\left(-65\right)=-65\)
\(2^{3+x}+2^x=576\)
\(\Rightarrow2^x\cdot2^3+2^x=576\)
\(\Rightarrow2^x\cdot\left(2^3+1\right)=576\)
\(\Rightarrow2^x\cdot\left(8+1\right)=576\)
\(\Rightarrow2^x\cdot9=576\)
\(\Rightarrow2^x=576:9\)
\(\Rightarrow2^x=64\)
\(\Rightarrow2^x=2^6\)
\(\Rightarrow x=6\)
Vậy $x=6$.
\(2^{3+x}+2^x=576.\)
\(2^3.2^x+2^x.1=576\)
\(2^x.\left(2^3+1\right)=576\)
\(2^x.9=576\)
\(2^x=576:9\)
\(2^x=64\)
\(2^x=2^6\)
\(\Rightarrow x=6\)