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Lưu Đức Mạnh
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BN CÓ THỂ GIẢI THEO 1 TRONG 3 CÁCH SAU

CÁCH 1:vẽ tam giác đều ADK(K và B cùng phía với AD)=>ˆDAKDAK^=60∘60∘=>ˆKABKAB^=90∘90∘-60∘=30∘60∘=30∘.ΔABKΔABK cân tại A=>ˆABK=75∘ABK^=75∘=>KBC=90∘−75∘=15∘90∘−75∘=15∘tương tự ΔDKCΔDKCcân tại D=>ˆDKC=180∘−30∘2=75∘DKC^=180∘−30∘2=75∘=>ˆKCB=15∘KCB^=15∘có ΔAEB=ΔBKCΔAEB=ΔBKC(g.c.g)=>AE=BK=KCΔADE=ΔKDCΔADE=ΔKDC(c.g.c)=>DE=DC(1), ˆADE=ˆKDC=30∘ADE^=KDC^=30∘=>ˆEDC=60∘EDC^=60∘ (2)

(1),(2)→ΔEDC đều

hghh.pngCÁCH 2 Dựng tam giác đều DME (M trong tam giác ADE)MDA=15∘⇒ΔADM=ΔCDE(c.g.c)⇒AM=CE=DE=DM⇒ˆMAD=15∘⇒ˆAMD=150∘⇒ˆAME=150∘⇒ΔAMD=ΔAME(c.g.c)⇒AE=AD=AB⇒MDA^=15∘⇒ΔADM=ΔCDE(c.g.c)⇒AM=CE=DE=DM⇒MAD^=15∘⇒AMD^=150∘⇒AME^=150∘⇒ΔAMD=ΔAME(c.g.c)⇒AE=AD=ABTính được ˆBAE=60∘→BAE^=60∘→ tam giác ABE là tam giác đều​CÁCH 3

:-Lấy E' trong hình vuông ABCD sao cho tam giác DCE' đều.

-Ta có: DE'=DA và góc ADE'= 30 độ.

=> góc DAE'= 75 độ. Và có góc DAB=90 độ.

=> góc BAE'= 15 độ.

-Chứng minh tương tự, ta có góc ABE'=15 độ.

Suy ra điểm E trùng với E'.

 Vậy tam giác DEC đều.

NHỚ TK MK NHA,

Easy Steps
1 tháng 11 2017 lúc 20:37

Dài thế! nhưng thôi cho bạn 1 k

Trần Thị Ngọc Như
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Trần Hương
8 tháng 1 2016 lúc 21:22

dang tung bai di ban 

nhin thay ngai qua

Hồ Quốc Khánh
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Bùi Thị Vân
2 tháng 11 2017 lúc 11:28


Phía trong của hình vuông ABCD ta dựng tam giác đều ADK. Ta có AD = AK = DK.
\(\widehat{DAK}=90^o-\widehat{KAD}=30^o\).
Do AB = AK (cùng bằng AD) nên tam giác BAK cân tại A.
Suy ra \(\widehat{ABK}=\widehat{AKB}=\frac{180^o-\widehat{BAK}}{2}=75^o\).
Suy ra \(\widehat{BKC}=90^o-\widehat{ABK}=15^o\).
Tương tự ta cũng có \(\widehat{KDC}=30^o,\widehat{DCK}=75^o,\widehat{KCB}=15^o\).
Dễ dàng chứng minh được \(\Delta ABE=\Delta BKC\left(g.c.g\right)\) nên AE = BE = BK = KC.
Từ đó ta chứng minh được \(\Delta AED=\Delta CDK\left(c.g.c\right)\).
Suy ra \(\widehat{ADE}=\widehat{KDC}=30^o\).
Suy ra tam giác CDE đều.

 

Oanh Trần
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dsfdsf
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Trịnh Việt Dũng
15 tháng 6 2022 lúc 20:31

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Hồ Thu Giang
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Trần Thị Loan
9 tháng 8 2015 lúc 22:19

AB < AC 

Mà ABCD là hình vuông có cạnh AB ; AC tức là AB = AC => mâu thuẫn

Moon Light
9 tháng 8 2015 lúc 22:20

Tam giác ABC vuông ở A=>AB<BC

Mà ABCD là hình vuông =>AB=BC(trái đề bài)

Đặng Trịnh Gia Phát
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Nguyễn Linh Chi
25 tháng 11 2019 lúc 14:06

a) Xét \(\Delta\)ABC cân tại A có: ^A = 100\(^o\)

=> ^B = ^C = ( 180\(^o\)- ^A) : 2 = ( 180\(^o\)- 100\(^o\)) : 2 = 40\(^o\)

b) Gọi O là giao điểm của AE và BC 

Có: ^BAC = 100\(^o\); ^BAO = ^DAE = 60\(^o\)

=> ^OAC = ^BAC - BAO = 100\(^o\)- 60 \(^o\)= 40 \(^o\)

=> \(\Delta\)AOC cân tại O ( 1)

Ta lại có: AE = AD ( \(\Delta\)ADE đều ); DA = BC ( giả thiết )

=> AE = BC 

Và AO = OC  ( theo (1))

=> AE - AO = BC - OC

=> OB = OE (2)

Xét \(\Delta\)AOB và \(\Delta\)COE có:

OA = OC ( theo (1)  )

OB = OE ( theo (2) )

^AOB = ^COE ( đối đỉnh )

=>  \(\Delta\)AOB =  \(\Delta\)COE ( c.g.c)

=> AB = CE 

Lại có: AB = AC (  \(\Delta\)ABC cân tại A )

=> AC = CE ( 3)

Xét  \(\Delta\)ADC và \(\Delta\)EDC có:

AB = DE (  \(\Delta\)ADE đều )

CA = CE ( theo 3)

DC chung 

=>  \(\Delta\)ADC và \(\Delta\)EDC ( c.c.c)

=> ^ADC = ^EDC 

Mà ^ADC + ^EDC = ^ADE = 60\(^o\)

=> ^ADC = 30\(^o\)

=> ^ADO = 30 \(^o\)

Xét \(\Delta\) ADO có: ^ADO + ^DAO = 30\(^o\)+ 60\(^o\)=90\(^o\)

=> ^AOD = 90\(^o\)

=> DC vuông AE

Khách vãng lai đã xóa
Nam
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✎﹏ϯǜทɠ✯廴ěë︵☆
14 tháng 3 2022 lúc 22:00

1.Khẳng định nào sau đây không đúng:

A. Góc ngoài của tam giác bằng tổng hai góc trong không kề với nó

B. Trong tam giác cân hai góc ở đáy bằng nhau

C. Tam giác có hai góc bằng nhau là tam giác đều

2.Tam giác nào là tam giác vuông với số đo 3 cạnh như sau:

A. 13m; 14m; 15m B. 11m; 12m; 10m

C. 12m; 9m; 15m D. 8m; 8m; 10m

D. Trong tam giác đều mỗi góc bằng 60 độ

Hà Minh Huyền
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