Answer: Conjecture: There is no triangle with side lengths N, 2N, and 3N (where N is a positive real number)
Proof:
We prove this by contradiction: Suppose there was an N for which we can construct a triangle with side lengths N, 2N, and 3N. We then apply the triangle inequalities tests. It must hold that:
N + 2N > 3N
3N > 3N
3 > 3
which is False, for any value of N. This means that the original choice of N is not possible. Since the inequality is False for any value of N, there cannot be any triangle with the given side lengths, thus proving our conjecture.
Answer:
Step-by-step explanation:
In similar triangles, all corresponding sides are similar. Since corresponds with , they are similar. None of the other answer choices use corresponding sides.
Hey, Jaya21!
Great question:)
16*53=848
Remainder:5
I hope this helps=)
Use pemdas to answer this question.
Parenthesis
Exponents
Multiply or
Divide (whichever comes first)
Add or
Subtract (whichever comes first)
If that doesnt work then just try your hardest.
5b+4c+3d
Step by step explanation :
b standing for burgers
c standing for chips
d standing for drinks