a: Xét (O) có 

ΔABC nội tiếp

AB là đường kính

Do đó: ΔABC vuông tại C

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a: Kẻ BH⊥CD tại H

Diện tích hình thang ABCD là:

\(S_{ABCD}=\frac12\cdot AD\cdot\left(AB+CD\right)\)

\(=\frac12\cdot77\cdot\left(91+127\right)=\frac{77}{2}\cdot218=8393\left(\operatorname{cm}^2\right)\)

b: Xét tứ giác ABHD có \(\hat{BAD}=\hat{ADH}=\hat{BHD}=90^0\)

nên ABHD là hình chữ nhật

=>AB=HD và AD=BH

=>BH=77cm và HD=91cm

HD+HC=DC

=>HC=127-91=36(cm)

ΔBHC vuông tại H

=>\(BH^2+HC^2=BC^2\)

=>\(BC^2=77^2+36^2=7225\)

=>BC=85(cm)

Xét ΔBHC vuông tại H có sin C=\(\frac{BH}{BC}=\frac{77}{85}\)

nên \(\hat{C}\) ≃65 độ

Have you ever been asked for opinion?

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29.- HAVE YOU EVER BEEN ASKED FOR YOUR OPINION?

\(n_{O_2}=\dfrac{1,6}{32}=0,05\left(mol\right)=>n_A=0,05\left(mol\right)\)

=> \(M_A=\dfrac{3}{0,05}=60\left(g/mol\right)\)

=> D

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B

B

Ôii cảm ơn bạnn nhiềuu<3