Question

Verify the following. 15×[6+(-3)]=[15×6]+[15×(-3)]

Answer 1

LHS=15×(6+(-3))

= 15×(3)

=45

RHS=(15×6)+(15×(-3))

=90+(-45)

=45

that mins LHS=RHS

it is verified

"THANKS "

Answer 2

Answer:

Step-by-step explanation:

The given expression  is : 15×[6+(-3)]=[15×6]+[15×(-3)]

L.H.S ⇒ 15×[6+(-3)]

           = 15 × [ 6 - 3]

           = 15 × [3]

           = 15 × 3

           = 45 ................................................(1)

R.H.S ⇒ [15×6]+[15×(-3)]

           = [ 90 ] + [ -45 ]

           = 90 - 45

           = 45 ...............................................(2)

As, the value of L.H.S = the value of R.H.S =45

It is verified that 15×[6+(-3)]=[15×6]+[15×(-3)]

• To verify the given expression 15×[6+(-3)]=[15×6]+[15×(-3)], we can use distributive law .

• Distributive law or distributive property is used for relating the operations of multiplication and addition.
• It stated symbolically as a(b + c) = ab + ac; that is, the monomial factor a is distributed to each term of the binomial factor b + c, resulting in the product ab + ac.