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TH
1
K
2 tháng 8 2020
Ta có: \(y'=a\)\(cosx-b\)\(sinx+1\)
y đồng biến trên R \(\Leftrightarrow y'\ge0,\forall x\in R\)
\(\Leftrightarrow acosx-bsinx+1\ge0,\forall x\in R\)(*)
Theo bất đẳng thức Schwartz thì:
\(|acosx-bsinx|\le\sqrt{a^2+b^2},\forall x\)
\(\Leftrightarrow-\sqrt{a^2+b^2}\le acos-bsinx\le\sqrt{a^2+b^2},\forall x\)
\(\Leftrightarrow1-\sqrt{a^2+b^2}\le acos-bsinx+1\le1+\sqrt{a^2+b^2},\forall x\)
Do đó (*) \(\Leftrightarrow1-\sqrt{a^2+b^2}\ge0\)
\(\Leftrightarrow\sqrt{a^2+b^2}\le1\)
\(\Leftrightarrow a^2+b^2\le1\)
NA
0
SV
0
9 tháng 5 2022
a, Xét Δ ABD và Δ ABE, có :
\(\widehat{ADB}=\widehat{AEB}=90^o\)
\(\widehat{BAD}=\widehat{BAE}\) (góc chung)
=> Δ ABD ∾ Δ ABE (g.g)
b, Xét Δ EHB và Δ DHC, có :
\(\widehat{EHB}=\widehat{DHC}\) (đối đỉnh)
\(\widehat{HEB}=\widehat{HDC}=90^o\)
=> Δ EHB ∾ Δ DHC (g.g)
=> \(\dfrac{EH}{DH}=\dfrac{HB}{HC}\)
=> \(HB.HD=HC.HE\)
15 tháng 6 2022
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8 tháng 3 2022
a: Xét ΔABD vuông tại D và ΔACE vuông tại E có
\(\widehat{BAD}\) chung
Do đó:ΔABD\(\sim\)ΔACE
Suy ra: AB/AC=AD/AE
hay \(AB\cdot AE=AD\cdot AC\)
b: Xét ΔADE và ΔABC có
AD/AB=AE/AC
\(\widehat{DAE}\) chung
Do đó:ΔADE\(\sim\)ΔABC
Suy ra: \(\widehat{ADE}=\widehat{ABC}\)