Go back to Pascal's triangle .
Line -1 : ` 1=11^(0)`
Line -2 : ` 11 = 11^(1)`
Line-3 : `121 = 11^(2)`
Make a conjecture about Line-4 and Line-5 .
Does your conjecture hold ? Does your conjecture hold for Line -6 too ?

Look at the following pattern: 1^(2) = 1 11^(2) =121 111^2 = 12321 1111^(2)=1234321 11111^2 = 123454321 Make a conjecture about about each of the following : 111111^2=.............. 1111111^2=........... Check if your conjecture is true .

Compute: 11+3 on number line

Area of the triangle formed by the lines 2x-y-5=0, x-5y+11=0, x+y-1=0 is

Place the successor of 11 and predecessor of 5 on the number line

Find the angle between line (x+1)/2 = y/3 = (z-3)/6 and the plane 10x + 2y -11z = 3

If (1,2,1), (1,-3,2) are the direction ratios of two lines and (l, m,n) are the direction cosines of a line perpendicular to the given lines, then l + m + n

A line parallel to the line x+2y+1=0 is…………