If $\lambda$=1.1 and N_t=1000, then N_t+4= A) 1100 B) 1464 C) 4000 D) 4400

Question

Quizplus · Accepted Answer

The given expressions are in base notation. The first expression F1F1F1S1?F1F1F10=1.1 suggests a base where 1.1 equals 10 in decimal, indicating base 9 (since 10 in base 9 is 9 in decimal). The second expression N_t=1000 in base 9 equals 1000 in decimal. To find N_t+4, we add 4 to the base 9 number, converting 1000 in base 9 to 1004 in base 9, which equals 1*(9^3) + 4 = 729 + 4 = 733 in decimal, not matching any of the options directly. However, considering the correct approach for base conversion and the operations involved, the correct answer involves understanding the base system and performing the necessary conversion or operation. Given the mistake in calculation, the correct approach would involve understanding that adding 4 in the context given likely means an operation that significantly changes the value in a base-9 context, suggesting a reevaluation of how the addition affects the number in its base and its conversion to decimal. The correct answer, B (1464), implies a specific operation or conversion error in the initial explanation.

If λ\lambdaλ =11 and Nt=1000, Then Nt+4= A) 1100 B) 1464 C)

If $\lambda$ =11 and N_t=1000, Then N_t+4=
A) 1100
B) 1464
C)