[Answer] Which statement proves that parallelogram KLMN is a rhombus?

Answer: d. The slope of KM is 1 and the slope of NL is -1.

Most relevant text from all around the web:

Which statement proves that parallelogram KLMN is a rhombus? A rhombus is a parallelogram whose all sides are equal. Its diagonals perpendicularly bisect each other. i.e . product of its slope should be -1 . [∵if one line is perpendicular to the other lines then product of its slope should be -1.] In diagram . Slope of KM= Slope of NL= Product of slope of diagonals=1×-1=-1 LMNP is a parallelogram . What additional information would prove that LMNP is a rectangle? Prove the diagonals of the square with vertices P(0 4) Q(4 4) R(0 0) and S(4 0) are perpendicular bisectors of each other. Step 1: Calculate the slope of the diagonals. The slope of … Wed Aug 29 2012 · The parallelogram is a special case of the trapezoid . The rectangle is a special case of the parallelogram. The rhombus is a special case of the parallelogram . In geometry a parallelogram is a quadrilateral with two sets of parallel sides . so naturally rhombus and rectangle are special case of parallelogram. That means every rhombus is parallelogram ... Geometry (PARALLELOGRAMS: RHOMBUS) Which of the following characteristics of a parallelogram leads to the conclusion that every square can always be classified as a parallelogram? Select all that … You can use the following six metho...

Disclaimer: 

Our tool is still learning and trying its best to find the correct answer to your question. Now its your turn, "The more we share The more we have". Comment any other details to improve the description, we will update answer while you visit us next time...Kindly check our comments section, Sometimes our tool may wrong but not our users.

Are We Wrong To Think We're Right? Then Give Right Answer Below As Comment