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a×cb×c=\frac{a\times c}{b\times c}=b×ca×c=
ab\frac{a}{b}ba
ac\frac{a}{c}ca
bc\frac{b}{c}cb
a×cb\frac{a\times c}{b}ba×c
an×am=a^n\times a^m=an×am=
an+ma^{n+m}an+m
an×ma^{n\times m}an×m
an−ma^{n-m}an−m
an÷ma^{n\div m}an÷m
anam=\frac{a^n}{a^m}=aman=
(an)m=\left(a^n\right)^m=(an)m=
a−n=a^{-n}=a−n=
1an\frac{1}{a^n}an1
−n×a-n\times a−n×a
an\frac{a}{n}na
−na-\frac{n}{a}−an
ab=\sqrt{ab}=ab=
a×b\sqrt{a}\times\sqrt{b}a×b
a×ba\times ba×b
a2×b2\sqrt{a^2}\times\sqrt{b^2}a2×b2
a+b\sqrt{a}+\sqrt{b}a+b
ab=\sqrt{\frac{a}{b}}=ba=
ab\frac{\sqrt{a}}{\sqrt{b}}ba
a−b\sqrt{a}-\sqrt{b}a−b
a²b2\frac{\sqrt{a²}}{\sqrt{b^2}}b2a²
a+b\sqrt{a+b}a+b est
<a+b<\sqrt{a}+\sqrt{b}<a+b
>a+b>\sqrt{a}+\sqrt{b}>a+b
=a+b=\sqrt{a}+\sqrt{b}=a+b
=a²+b²=\sqrt{a²}+\sqrt{b²}=a²+b²
La valeur absolue de x est toujours
=∣x∣=\left|x\right|=∣x∣
=x2=\sqrt{x^2}=x2
=(x)2=\left(\sqrt{x}\right)^2=(x)2
≥0\ge0≥0
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