Which of the following pairs of triangles can be proven congruent through HL?

A.

Step-by-step explanation:

For two traingles to be proven to be congruent to each other by the HL Congruence Theorem, there must be information available which shows us that the hypotenuse and one other correspinding leg of both right triangles are Congruence to each other.

Thus, from the options given, only the pair in option A fits this criterion.

The hypotenuse BC and a leg AB of ∆ABC are congruent to hypotenuse HG and corresponding leg FH of ∆FHG.

Therefore, the pair can be proven to be congruent to each other by HL.

you need a common difference between consecutive terms to be constant, like 1,2,3,4 or 2,4,6,8, or 1,3,6,9

see attached

step-by-step explanation:

given the function as;

write the equation replacing f(x) with y

form   and fill a table containing values of y with corresponding values of x

you can take a range for   values of x as -3≤x≤3

solving for x=-3

for x=-2

repeat the same procedure to get the values of y for the remaining ,x=-1 to x=3

plot the values of y against values   of x and obtain the following graph