Given that $$0.0011011 \times 10^q \gt 10^2$$, and $$q$$ is an integer, which of the following is the smallest possible value of $$q$$?

Correct.
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__Plug In__ $$q = 5$$. Shift the decimal point 5 spaces to the right.
>$$0.0011011 \times 10^5 = 110.11$$
Since 110.11 is greater than 100, and since any smaller answer ($$q=4$$) will result in a number smaller than 100, this is the correct answer.

Incorrect.
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__Plug In__ $$q = 4$$. Shift the decimal point 4 spaces to the right.
>$$0.0011011 \times 10^4 = 11.011$$
Since 11.011 is *not* greater than 100, this is not the correct answer.

Incorrect.
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__Plug In__ $$q = 3$$. Shift the decimal point 3 spaces to the right.
>$$0.0011011 \times 10^3 = 1.1011$$
Since 1.1011 is *not* greater than 100, this is not the correct answer.

Incorrect.
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The number 6 is _not_ the least possible value for which $$0.0011011 \times 10^q \gt 10^2$$.

Incorrect.
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The number 7 is _not_ the least possible value for which $$0.0011011 \times 10^q \gt 10^2$$.

3

4

5

6

7