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e^{2x+3}=3	e^{2x+3}=3
2^{3x+1}-2^{3x-1}=96	2^{3x+1}-2^{3x-1}=96
2^x=16000	2^{x}=16000
1050^x+1050^{x+1}+1050^{x+2}=2021	1050^{x}+1050^{x+1}+1050^{x+2}=2021
4^x=26	4^{x}=26
4^x=21	4^{x}=21
4\times 7^x=4	4\times\:7^{x}=4
-3^x=-3^{13}	-3^{x}=-3^{13}
9^x-4sqrt(3)\times 3^{x-1}+1=0	9^{x}-4\sqrt{3}\times\:3^{x-1}+1=0
6e^{6x-12}=336	6e^{6x-12}=336
3^x=5^{2x-3}	3^{x}=5^{2x-3}
3^x=5^{2x-7}	3^{x}=5^{2x-7}
6^{-5x-7}=70	6^{-5x-7}=70
8e^{8x}-e^{-x}=0	8e^{8x}-e^{-x}=0
2^{x+1}=e^{1-x}	2^{x+1}=e^{1-x}
e^{9x}=2	e^{9x}=2
4^{2x+5}=8^{3x}	4^{2x+5}=8^{3x}
solvefor x,27^{x-4}=81	solvefor\:x,27^{x-4}=81
3^{x+1}\times 2^{x+1}=36	3^{x+1}\times\:2^{x+1}=36
e^xx^6+6e^xx^5=0	e^{x}x^{6}+6e^{x}x^{5}=0
5^{x+2}-5^x=120	5^{x+2}-5^{x}=120
e^{z^2}=-1	e^{z^{2}}=-1
(1/8)^{5x}=32^{x+8}	(\frac{1}{8})^{5x}=32^{x+8}
2^{2x-3}=5^{2-x}	2^{2x-3}=5^{2-x}
9^x+3=4\times 3^x	9^{x}+3=4\times\:3^{x}
2^{x+1}=3^{2-2x}	2^{x+1}=3^{2-2x}
solvefor x,(xy)^x=e	solvefor\:x,(xy)^{x}=e
0.5^x=0.15	0.5^{x}=0.15
5^{2x-1}=0.2	5^{2x-1}=0.2
10^{2x+1}=115	10^{2x+1}=115
100=75e^{0.05x}	100=75e^{0.05x}
14^{6x}=64^{x+3}	14^{6x}=64^{x+3}
[(4)^2]^x=256	[(4)^{2}]^{x}=256
4^{-2x}\times 4^x=64	4^{-2x}\times\:4^{x}=64
6^{2x}+6^x-56=0	6^{2x}+6^{x}-56=0
5^{2x-1}+2=7	5^{2x-1}+2=7
logform e^x=2	logform\:e^{x}=2
36^{x+3}=216	36^{x+3}=216
2=100^x	2=100^{x}
3^x+3^{x-1}+3^{x+1}=117	3^{x}+3^{x-1}+3^{x+1}=117
4^{x+3}=16^{3x-3}	4^{x+3}=16^{3x-3}
2^{x^2+2x}=2^{x+6}	2^{x^{2}+2x}=2^{x+6}
200000=700(2)^{t/(30)}	200000=700(2)^{\frac{t}{30}}
1024^{x+1}=16^{3x+4}	1024^{x+1}=16^{3x+4}
2e^{3x}=30	2e^{3x}=30
8^x=2^{x+2}	8^{x}=2^{x+2}
solvefor x,3^x+8*3^{-x}=9	solvefor\:x,3^{x}+8\cdot\:3^{-x}=9
6^{2n-6}=1	6^{2n-6}=1
8^{z+1}=16sqrt(2)	8^{z+1}=16\sqrt{2}
4^{x-3}= 1/16	4^{x-3}=\frac{1}{16}
2^{2x-1}-6\times 2^{x-1}+4=0	2^{2x-1}-6\times\:2^{x-1}+4=0
2^{3x}=8^x	2^{3x}=8^{x}
7(3)^{x+1}-5^{x+2}=3^{x+4}-5^{x+3}	7(3)^{x+1}-5^{x+2}=3^{x+4}-5^{x+3}
16=0.5\times 2^{x-1}	16=0.5\times\:2^{x-1}
3^{3x+5}=3\times 9^{x+3}	3^{3x+5}=3\times\:9^{x+3}
2^{1-6x}=7^{3x+4}	2^{1-6x}=7^{3x+4}
solvefor y,9^{x+3}-27^{2y}=-3535662	solvefor\:y,9^{x+3}-27^{2y}=-3535662
e^x=1+x	e^{x}=1+x
(2^2)^n=16	(2^{2})^{n}=16
8^{6y+4}=64	8^{6y+4}=64
3^x+3^{x+3}=756	3^{x}+3^{x+3}=756
5e^x=0	5e^{x}=0
\sqrt[7]{625^x}= 1/(125^{-x+3)}	\sqrt[7]{625^{x}}=\frac{1}{125^{-x+3}}
27=9^x	27=9^{x}
5^{2x+1}=1	5^{2x+1}=1
solvefor a,(\sqrt[3]{x^4})/x =x^a	solvefor\:a,\frac{\sqrt[3]{x^{4}}}{x}=x^{a}
solvefor y,x^y=2	solvefor\:y,x^{y}=2
e^x=36	e^{x}=36
e^x=5x	e^{x}=5x
2^{x+3}=5^{6x}	2^{x+3}=5^{6x}
3125^{x+5}=25^{3x+4}	3125^{x+5}=25^{3x+4}
4^{x+3}=2^9	4^{x+3}=2^{9}
216^{3x}*216^x=36^{3x+2}	216^{3x}\cdot\:216^{x}=36^{3x+2}
e^xx+4e^x=0	e^{x}x+4e^{x}=0
1/6 =(1/2)^x	\frac{1}{6}=(\frac{1}{2})^{x}
5^{x+2}=7^x	5^{x+2}=7^{x}
3^{4x-4}=81	3^{4x-4}=81
4^x=4096	4^{x}=4096
8^{0.4x}=5	8^{0.4x}=5
solvefor x,81^{4x+4}=3^{x^2+10x-11}	solvefor\:x,81^{4x+4}=3^{x^{2}+10x-11}
49^{x+1}=(1/7)^x	49^{x+1}=(\frac{1}{7})^{x}
45^x+25=5^{x+1}-45^{x-1}	4\cdot\:5^{x}+25=5^{x+1}-4\cdot\:5^{x-1}
e^{x+1}-2^{3-x}=0	e^{x+1}-2^{3-x}=0
9^{2x-4}=27^{x-1}	9^{2x-4}=27^{x-1}
91500=100000-272000(1/2)^x	91500=100000-272000(\frac{1}{2})^{x}
-4.5e^{-0.3x}+9e^{-0.6x}=0	-4.5e^{-0.3x}+9e^{-0.6x}=0
5e^{-3x}-4=6	5e^{-3x}-4=6
1/(81^{(x-2))}=27^{(1-x)}	\frac{1}{81^{(x-2)}}=27^{(1-x)}
e^{12x-1}=(e^{10})^x	e^{12x-1}=(e^{10})^{x}
3^x+x=11	3^{x}+x=11
3^{2-x}=3^{x^2}	3^{2-x}=3^{x^{2}}
8^{x+1}+2^{3x-1}= 17/16	8^{x+1}+2^{3x-1}=\frac{17}{16}
9^{2x}-3*9^x+2=0	9^{2x}-3\cdot\:9^{x}+2=0
64^{2x}=16^{x+1}	64^{2x}=16^{x+1}
x\times e^x=0	x\times\:e^{x}=0
log_{2}(4^{x+4})=-2	\log_{2}(4^{x+4})=-2
sqrt(x^{log_{10)(sqrt(x))}}=10	\sqrt{x^{\log_{10}(\sqrt{x})}}=10
2e^{2x}+e^x=6	2e^{2x}+e^{x}=6
e^{x+3}=5	e^{x+3}=5
16^{-x}=4	16^{-x}=4

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