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4. Triangles
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Q20 of 168 Page 4

In Fig. 4.221, and segment , show that

(i)


(ii)


In ADC

AC2=AD2+DC2


b2=h2+(a-x)2


b2=h2+a2-2ax+x2 ………… (i)


b2=h2+x2-2ax


b2=a2+ (h2+x2)-2ax (from equ.i)


b2=a2+c2-2ax [h2+x2=c2]


More from this chapter

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18

In right-angled triangle ABC in which, if D is the mid-point of BC, prove that .

19

In Fig. 4.220, D is the mid-point of side BC and . If BC = a, AC = b, AB = c, ED = x, AD = p and AE = h, prove that:

(i) (ii)


(iii)


21

In , is obtuse, and . Prove that:

(i)


(ii)

22

In a right right-angled at C, if D is the mid-point of BC, prove that .

Questions · 168
4. Triangles
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