Now way thats wrong
We have the formula
An = π/2 (1 - 1/2 + 1/4 - 1/8+....+(-1)n 1/2n) + (-1)n A/2n
From this its obvious Lim n→∞An = π/3 = 600
So, where is it wrong???
Now way thats wrong
We have the formula
An = π/2 (1 - 1/2 + 1/4 - 1/8+....+(-1)n 1/2n) + (-1)n A/2n
From this its obvious Lim n→∞An = π/3 = 600
So, where is it wrong???
An = (4n-1)/(3.4n).Ï€ + A/4n
Lim n→∞ An = π/3
triangle will be right angle triangle.
sides are 5, 12 , 13
yup pankaj plzzzz explain.......................and sorry prophet if u felt i was rude..........
incenter is formed by internal angle bisector lines.
if consider the first triangle A1B1C1 formed by foot of angle bisector lines which intersect corresponding sides of triangle. we also say that I1(incenter of ABC) will be cirumcenter of A1B1C1.
from here we get angle BI1C = π - B/2-C/2
therefore angle C1A1B1 = 1/2(BI1C) = 1/2(π - B/2-C/2) = π/4+A/4
from the similar way u can get angle B1I2C1 =Ï€ - B1/2-C1/2
C2A2B2 = 1/2(BI2C) = 5Ï€/42 +A/42
and same way
C3A3B3 = 21Ï€/43 +A/43
now by solving seq 1, 5, 21,......
u get tn = (4n -1)/3
so
An = (4n -1)Ï€/(3.4n) + A/4n
lim n→∞ An = π/3
now given R= abc/4A = 13/2 ........1
where A represent area of triangle
r1 = A/(s-a) = 3 ...........2
r = A/s = 2 ..........3
from 2 and 3 u get s = 3a ......4
from 1 and 4 u get bc = 12.13
so u can say that b = 12 and c = 13 or b = 13 and c = 12
from 4th u get a = 5
hence triangle will be right angle triangle...
can any body tell me how upload an image or draw here..
if u tell me then i can upload an image also with solution...
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