Q 5 Algebraic Manipulation

Front

If an algebraic expression is exactly divisible by two or more expressions, then the expression is said to be

Back

Common multiple

Front

Number to add to complete the square of x^4 + 64

Back

16x²

Front

Effect on H.C.F when multiplying and dividing polynomials with any number.

Back

H.C.F is not affected

Front

H.C.F × L.C.M ⁄ 1st expression =

Back

second expression

Front

The number of methods to find square root of an algebraic expression are: 3, 4, 5, 2

Back

2

Front

Product of two expressions ⁄ H.C.F =

Back

L.C.M

Front

Product of two expressions =

Back

H.C.F × L.C.M

Front

For two or more algebraic expressions, the expression of highest degree which divides each of them without remainder is called

Back

H.C.F

Front

Product of two expressions ⁄ L.C.M =

Back

H.C.F

Front

For two or more algebraic expressions, the expression of lowest degree which is divisible by each of them without remainder is known as

Back

L.C.M