cho tam giac ABC co AB=c;AC=b;BC=a CMR
a/ sin\(\frac{A}{2}\le\frac{1}{8}\)
b/ \(sin\frac{A}{2}.sin\frac{B}{2}.sin\frac{C}{2}\le\frac{1}{8}\)
Cho tam giác ABC CMR:\(\sin\frac{A}{2}.\sin\frac{B}{2}.\sin\frac{C}{2}\le\frac{1}{8}\)
Cho tam giác ABC nhọn có AB=c, BC=a, CA=b. Chứng minh rằng:
a) \(\sin\frac{\widehat{A}}{2}\le\frac{a}{b+c}\)
b) \(\sin\frac{\widehat{B}}{2}\le\frac{b}{c+a}\)
c, \(\sin\frac{\widehat{C}}{2}\le\frac{c}{a+b}\)
d) \(\sin\frac{\widehat{A}}{2}.\sin\frac{\widehat{B}}{2}.\sin\frac{\widehat{C}}{2}\le\frac{1}{8}\)
Cho tam giác ABC : \(CMR:\) \(\sin\frac{A}{2}.\sin\frac{B}{2}.\sin\frac{C}{2}\le\frac{1}{8}\)
Cho tam giác ABCcó AB=a,AC=b,BC=c
a,C/m:\(sin\frac{A}{2}\le\frac{a}{b+c}\)
b,C/m:\(sin\frac{A}{2}.sin\frac{B}{2}.sin\frac{C}{2}\le\frac{1}{8}\)
Cho tam giác ABC. CMR:
\(\sin\frac{A}{2}.\sin\frac{B}{2}.\sin\frac{C}{2}\le\frac{1}{2}\)
Cho tam giác ABC cmr: \(\sin\frac{A}{2}.\sin\frac{B}{2}.\sin\frac{C}{2}\le\frac{1}{8}\)
GIẢI DỄ HIỂU MK TICK CHO NHA
Cho tam giacs ABC, CMR :
a) \(\frac{\sin A}{2}.\frac{\sin B}{2}.\frac{\sin C}{2}\le\frac{1}{8}\)
b) \(\cos A+\cos B+\cos C\le\frac{3}{2}\)
Cho tam giác ABC nhọn. CMR: \(sin\frac{A}{2}+sin\frac{B}{2}+sin\frac{C}{2}\le\frac{3}{2}\) ?