If the points `(1,1,p)` and `(-3,0,1)` be equidistant from the plane `vecr.(3hati+4hatj-12hatk)+13`, find the values of p.

If the points (1,1,p) and (-3,0,1) be equidistant from the plane vecr.(3hati+4hatj-12hatk)+13=0 , then find the value of p

If the points (1,1,p) and (-3,0,1) be equidistant from the plane vecr*(3hati+4hatj-12hatk)+13=0 , then find the value of p.

If the points (1,1,p) and (-3,0,1) are equidistant from the plane vecr.(3hati+4hatj-12hatk)+13=0 , then find the value o p.

If the points (1, 1, p) and (-3, 0, 1) be equidistant from the plane vecr.(3hati+4hatj-12hatk)+13=0 then find the value of p.

If the points (1,1,p) and (3,0,1) be equidistant from the plane vec r*(3hat i+4hat j-12hat k)+13=0, then find the value of p.

If the points (1, 1, lambda ) and (-3, 0, 1) be equidistant from the plane vecr.(3hati+4hatj-12hatk)+13=0 find the value of lambda .

If the points (1,1,p) a n d (3, 0, 1) be equidistant from the plane vecr *(3 hat i+4 hat j-12 hat k)+13=0 , then find the value of p.

If the points (1, 1, p) and (– 3, 0, 1) be equidistant from the plane vecr cdot(3hati+4hatj-12hatk) + 13 = 0 then find the value of p.

The points (1,1,p) and (-3,0,1) are equidistant from the plane bar(r)*(3bar(i)+4bar(j)-12bar(k))+13=0 ,then the value of p(p!=1) is

Show that the points (1, 1, 1) and (-3, 0, 1) are equidistant from the plane barr *(3hati + 4hatj - 12hatk) + 13 = 0