Find the values of the following.
497×37+497×13
Compute the required value:
Given question is 497×37×497×13.
So, taking out 497out as it is common and applying distributive property we can write 497×37×497×13 as
497×(37+13)=497×50=24,850
Hence, the answer is 24,850.
The value of 2492 – 2482 is (a) 1 (b) 477 (c) 487 (d) 497
The value of (249)2−(248)2 is (a) 12 (b) 477 (c)487 (d) 497
Find the values of the following:
A. 497* 37+ 497*13
Using suitable identities, evaluate 497×505.