What is the smallest, positive integer value of x such that the value of f (x) = 2x + 3 exceeds the value of g (x) = 50x + 5?

F (x) > g (x)

2^x + 3 > 50x + 5

for x = 3, f (3) > g (3)

11 > 155 (false)

for x = 10, f (10) > g (10)

1027 > 505 (true)

for x = 9, f (9) > g (9)

515 > 455 (true)

for x = 8, f (8) > g (8)

259 > 405 (false)

the smallest, positive integer value of x is 9 since the value of 9 is the last number to exceeds g (x)