Change 266 to base twelve.
A) $1 \mathrm { T } 1 _ { \text {twelve } }$
B) $2 \mathrm { E } 1 _ { \text {twelve } }$
C) $1 \mathrm { E } 2 _ { \text {twelve } }$
D) $1 T 2 _ { \text {twelve } }$
E) $2 \mathrm {~T} 2 _ { \text {twelve } }$

Question

Quizplus · Accepted Answer

To convert 266 to base twelve, we need to find the largest power of twelve that is less than 266. In this case, it is 12^2 which is 144.

266 ÷ 144 = 1 with a remainder of 122.

Next, we need to find the largest power of twelve that is less than 122, which is 12^1 or 12.

122 ÷ 12 = 10 with a remainder of 2.

Finally, we need to express the remainder (2) in base twelve.

In base twelve, 10 is represented as A, and 11 is represented as B. Therefore, the answer is:

266 = 1T2 (in base twelve)

Change 266 to Base Twelve 1T1twelve 1 \mathrm { T } 1 _ { \text {twelve } }1T1twelve ​

Change 266 to Base Twelve $1 \mathrm { T } 1 _ { \text {twelve } }$