Order the following conditions in order from the largest number of possible triangles to the least number of possible triangles. Condition A: a perimeter of 12 and even-numbered side lengths Condition B: a side length of 4 inches, a side length of 5 inches, an included angle of 110º, and a perimeter of 11 inches Condition C: a right triangle with an area less than 13 square inches and odd-numbered leg lengths greater than 1 inch Condition D: an isosceles triangle with two angles that measure 50º
@StudyGurl14 @TheSmartOne
Oooh, yuck. I hate these, and I'm not that good at this type of geometry. Sorry.
@Evil-cow-8 @Samus_Aran
Agreed with @StudyGurl14
:(
How many triangles exist with the given side lengths? 4 m, 4 m, 7 m Exactly one unique triangle exists with the given side lengths. No triangle exists with the given side lengths. More than one triangle exists with the given side lengths.
Google it @Demonx341 . I know that there is some rule about the lengths of sides of trinagles, but i can't remember what it is. Also, remember that the two angle measurement of a triangle is exactly 180.
i do i get it wrong >:P
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