Triangles FGH and FJH are congruent due to both triangles sharing a right angle and having equal legs and hypotenuses. By applying the Pythagorean theorem, we can show that both triangles have equal lengths for the hypotenuses, satisfying the congruence condition.

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2019年7月14日 · To determine whether Triangle FGH is congruent to Triangle FJH, one would need to employ the principles of Desargues's theorem, which states that if two triangles have their corresponding vertices connected by lines that meet at a point, and if the corresponding sides of the triangles are parallel, then the triangles are congruent.

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To prove that triangles FGH and FJH are congruent, we can use the Right Angle-Hypotenuse-Side (RHS) criterion for triangle congruency. Right Angles: Both triangles FGH and FJH are right triangles, meaning they each have a right angle (90 degrees) at vertex H. Shared Side: The hypotenuse FH is common to both triangles. This means that FH is ...

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To determine whether F G H \vartriangle FGH FG H is congruent to F J H, \vartriangle FJH, F J H, we need to use congruence criteria for triangles. We'll explore the relevant criteria, examine the given information, and apply the appropriate theorem to conclude.

Which explains whether FGH is congruent to FJH? c. They are not congruent because only one pair of the corresponding sides is congruent. Which additional information, if true, would help to prove that LMP ~= NMP by HP? Check all that apply. Line MK is the perpendicular bisector of LN. Point H is the midpoint of side FK.