(79 x 4319) + (4319 x 11)

To solve the expression ( 79 × 4319 ) + ( 4319 × 11 ) , we'll use the distributive property, which simplifies expressions like this by factoring out the common factor.
The distributive property says: a ( b + c ) = ab + a c .
In our problem, we notice that the number 4319 is common in both terms:
( 79 × 4319 ) + ( 4319 × 11 ) = 4319 × ( 79 + 11 )
Now, let's calculate the sum inside the parentheses:
79 + 11 = 90
So, the expression can now be simplified to:
4319 × 90
To find this product, we break it down further:
4319 × 90 = 4319 × ( 9 × 10 )
Calculate 4319 × 9 first:

4319 × 9 = 38871

Then multiply by 10 :

38871 × 10 = 388710

Thus, the value of the original expression ( 79 × 4319 ) + ( 4319 × 11 ) is 388710 .

Answered by MasonWilliamTurner | 2025-07-21

To simplify ( 79 × 4319 ) + ( 4319 × 11 ) , we use the distributive property to factor out 4319 . This gives us 4319 × ( 79 + 11 ) which simplifies to 4319 × 90 , resulting in 388710 .
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Answered by MasonWilliamTurner | 2025-07-24