Lines BC and ED are parallel. They are intersected by transversal AE, in which point B lies between points A and E. Lines BC and ED are also intersected by transversal EC. Angle ABC measures 70 degrees, and angle CED measures 30 degrees. What angle relationship describes angles BCE and CED?

Alternate interior angles

Alternate exterior angles

Corresponding angles

Same-side interior angles

The image showing the lines is missing, so i have attached it.

m∠BCE = m∠CED = 30° ; Alternate interior angles

Step-by-step explanation:

We are given that:

Line BC and line ED are parallel measure of angle ABC: m∠ABC = 70° measure of angle CED; m∠CED = 30

Looking at the image attached, since line BC and line ED are parallel and transverse line AE intersects both of them, from corresponding angles theorem, we can say that angle BEC will be equal to angle ABC. Thus, BEC = 70°

Angle CED is given as 30°

From principle of alternate interior angles, angle BCE is equal to Angle CED.

Thus,

m∠BCE = m∠CED = 30°

e

step-by-step explanation:

an equation by definition has to have two or more variables (x and 2 in this case)

the population of other specie of birds will decline or other specie of birds will find some alternate source of food to survive.

explanation:

according to the competitive exclusion principle, which is also known as gause's law, two specie living in the same niche and feeding on the same resource cannot co-exist stably.

as we have well studied the theory of natural selection which states that only those organisms survive which have better tendency to compete for food and adapt to the environmental conditions.

coming towards the question, what wi ll happen when one species outcompetes the other for the small fish , the other specie will not get enough food and will start to die or decline in population. eventually either other specie needs to find another alternative food source for itself or migrate at some other location where there is less competition otherwise it will just not exist anymore at that niche.

hope it !