The midpoint of [kl] is (-8, 1). one endpoint is k(-6, 5). find the coordinates of the other endpoint l

the correct question is

The midpoint of kl is m(–8, 1). one endpoint is k(–6, 5). find the coordinates of the other endpoint l.

we know that

the formula of midpoint is

Xm=(x1+x2)/2> 2*Xm=x1+x2> x2=2*Xm-x1

Ym=(y1+y2)/2> 2*Ym=y1+y2> y2=2*Ym-y1

let

(x1,y1)> (–6, 5).

(Xm,Ym)> (-8,1)

find (x2,y2)

x2=2*Xm-x1> 2*(-8)-(-6)> -10

 y2=2*Ym-y1> 2*(1)-5> -3

the point l is (-10,-3)

2310 ways

Step-by-step explanation:

We are given;

Number of cans = 11

Number of cans of corn = 4

Number of cans of peas = 1

Number of cans of beets = 6

Following the rule of combination and permutations and applying it to this question, we have;

Number of ways = 11!/(6! × 1! × 4!)

Number of ways = 2310 ways