Given : NL bisects KNM and KLM Prove: ΔNKL ≅ ΔNML

ASAP NEED HELP Assignment DUE IN 10 MINS

ΔNKL ≅ ΔNML by ASA rule of congruency

Step-by-step explanation:

The given parameters are;

Given the quadrilateral, KLMN, with diagonal = LN

The diagonal LN = Angle bisector of angles ∠KNM and ∠KLM

Therefore, we have;

∠KNM = ∠KNL + ∠MNL and ∠KNL ≅ ∠MNL by definition of angles in angles formed by angle bisector NL

Given;

∠KNL ≅ ∠MNL by angles formed by an angle bisector angle

≅ by reflexive property

∴ ΔNKL ≅ ΔNML by Angle-Side-Angle (ASA) rule of congruency

show us the picture

step-by-step explanation:

show the !

answer: the price of one pound cabbage = $ 0.8

the point (10,8) represents that the cost of 10 pounds cabbage is $ 8

step-by-step explanation:

since, here is a proportional relation between the number of pounds of cabbage (x) and the price in dollars (y).

therefore, we can write,

⇒ y = k x

where k is the constant of proportionality.

now, point (5,4) is in the line.

thus, it will satisfies the above equation of line.

⇒ 4 = 5 k

⇒ k = 0.8

thus, the equation of the line is,

y = 0.8 x

a) for x = 1,

y = 0.8

therefore, the cost of one pound of cabbage is 0.8 dollars.

b) in the below graph (10,8) represents that the cost of 10 pounds of cabbage is 8 dollars.