Final answer:
The Arctic woolly-bear caterpillar lives for 2555 days, and 90% of this time is spent frozen, which totals approximately 2300 days.
Step-by-step explanation:
The Arctic woolly-bear caterpillar lives for 7 years, and if it spends 90% of its life frozen, we need to calculate the total amount of time it spends in that state.
First, let's convert the caterpillar's lifespan into days:
There are 365 days in a year (ignoring leap years for simplicity).
So, 7 years is 7 x 365 days, which equals 2555 days.
Next, we find 90% of the caterpillar's total lifespan:
90% of 2555 days is (90/100) x 2555 = 2299.5 days.
Since we are asked to round to the nearest whole day, the Arctic woolly-bear caterpillar spends approximately 2300 days of its life frozen.