answersLogoWhite

0


Best Answer

Being 100% sure on what the outcome willbe.

Ex: crossing two tall pea plants that has a pure line

means you will always get tall pea plants.

If one did not have a pure line then 25% of the pea plants

will be small.

User Avatar

Wiki User

11y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: What is the function of pure lines?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

A pure virtual function is a virtual function that has?

A pure-virtual function is a function that must be overridden in derived classes. You simply add "=0" to the end of the function declaration. class AbstractClass { public: virtual void DoSomething()=0; // Pure-virtual. };


What is the function of parallel lines?

parallel lines are diagonal lines or increasing lines


Which best describes the pure lines in mendels experiment?

They were homozygous.


What is the difference between pure and impure function in computer language?

A pure function is one function that has no side effects or output and doesn't depend on any state beyond its local state's means it can be replaced by any other pure function which returns same result given the same inputs.This property is often referred as referential transparency


What is the law of geometry?

The pure mathematics of points and lines and curves and surfaces.


How did mendel the F1 generation for his experiments?

he crossed two pure lines


How did make the f1 generation for his experiments?

he crossed two pure lines


What best describes the pure lines Lin Mendel's experiment?

They were homozygous.


What did mendel find in the f1 generation?

he crossed two pure lines


Are lines one and three of a cinquain the same?

No lines one and three are not the same, but lines one and five are ex: snow soft, flufy white and pure exictement, mabe no school! snow


What was the purpose of the pure lines Mendel used in his work?

He needed a control group.


How do you define geometry?

Geometry is the pure mathematics of points and lines and curves and surfaces.