Forwarded from C
Let
x = 2l + 1, y = 2m + 1, z = 2n + 1
Where l ≥ 0, m ≥ 1, n ≥ 2
Given that y - x = 2, z - y = 2
Put
m - l = 1, n - m = 1
x + z = 4m + 2
So m ≥ 1
x + z can be 6, 10, 14, 18, 22, .....
So not divisible by 4
A
x = 2l + 1, y = 2m + 1, z = 2n + 1
Where l ≥ 0, m ≥ 1, n ≥ 2
Given that y - x = 2, z - y = 2
Put
m - l = 1, n - m = 1
x + z = 4m + 2
So m ≥ 1
x + z can be 6, 10, 14, 18, 22, .....
So not divisible by 4
A
Forwarded from C
aaaaaa is divisible by 13
Till 42nd digit it is divisible by 13.
After 44th digit(let say x) remaining digits = 36(multiple of 6) means they are also divisible by 13.
So 2x(43rd and 44th digit) must be divisible by 13.
26 is divisible by 13.
So x = 6
Till 42nd digit it is divisible by 13.
After 44th digit(let say x) remaining digits = 36(multiple of 6) means they are also divisible by 13.
So 2x(43rd and 44th digit) must be divisible by 13.
26 is divisible by 13.
So x = 6
Forwarded from Yashwant
Forwarded from C
6kx² + 12kx - 24x + 16 = (ax + b)²
Compare
a² = 6k, b² = 16
ab = 6(k - 2)
Square and put values
3k² - 20k + 12 = 0
k = 6, 2/3
Compare
a² = 6k, b² = 16
ab = 6(k - 2)
Square and put values
3k² - 20k + 12 = 0
k = 6, 2/3
Forwarded from BIROO KUMAR™
OA+OB+OC>semiparimeter
5+PD+PB>40
7+DQ+QB>40
PD+PB+DQ+QB>68
Than parimeter willbe=69👍
5+PD+PB>40
7+DQ+QB>40
PD+PB+DQ+QB>68
Than parimeter willbe=69👍
Forwarded from C
(x² + 13x + 42)(x² + 13x + 40) = 840
Let x² + 13x = p
(p + 42)(p + 40) = 840
p² + 82p + 840 = 0
(p + 12)(p + 70) = 0
p = -12, -70
x² + 13x + 12 = 0
x = -1, -12
x² + 13x + 70 = 0
D < 0
No real solutions.
C
Let x² + 13x = p
(p + 42)(p + 40) = 840
p² + 82p + 840 = 0
(p + 12)(p + 70) = 0
p = -12, -70
x² + 13x + 12 = 0
x = -1, -12
x² + 13x + 70 = 0
D < 0
No real solutions.
C