multiplying monomials

In this blog we will learn about multiplying monomials,again we can understand this with the help of an example.

Problem 1 for multiplying monomial:

(x³) (x⁴)

= x³⁺⁴

= x⁷

Problem 2 for multiplying monomial:

(x² y) ( x³ y ²)

= (x². x³) ( y . y²)

= x²⁺³ . y¹⁺²

= x⁵y³

Problem 3 for multiplying monomials:

( 6k⁵ ) ( 5k² )

= ( 30 k⁷) ( multiply numbers )

Problem 4 for multiplying monomial:

-4 ( m² n ) ( -3 m⁴ n³ )

= ( -4 . -3 ) ( m² . m⁴ ) ( n . n³ )

= ( 12 ) ( m²⁺⁴ ) ( n¹⁺³ )

= 12 m⁶ n^4.

^{Next we will learn about angle bisector theorem. An angle bisector is a portion tense from any peak of a polygon that cuts that weight into two rival angles. In all the trigon, the trey angles bisectors instrument meet at a singular quantity inside the triangle. If the bisector of the extremum standpoint of an Isosceles polygon is haggard, then the bisector is right to the part of the trilateral. Here we are accomplishment to see and confirm search bisector theorem.In the next blog we will learn about types of lines.Hope you like the above example of multiplying monomials,please leave your comments if you have any doubts.}