If there are 8 sections on the spinner, each section has an equal chance of being landed on. Therefore, the probability of landing on any one section is 1/8.
Since there are 8 sections in total, there are 8 different possibilities of landing on a constant section (a, b, c, d, e, f, g, h).
If we want to calculate the number of times we will land on a constant section in 160 spins, we can multiply the probability of landing on a constant section by the total number of spins.
Probability of landing on a constant section = 1/8
Total number of spins = 160
Number of times landing on a constant section = 1/8 * 160 = 160/8 = 20
Therefore, in 160 spins, you will land on a constant section 20 times.
A spinner has 8 equally sized sections spins labeled as a b c done f g h. In 160 spins how many times will u land on a constant
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Apologies for the confusion. Let's correct the calculation.
There are 8 equally sized sections on the spinner. Out of those 8 sections, there are 8 constant sections – a, b, c, d, e, f, g, h.
The probability of landing on a constant section is 8 out of 8, which is equivalent to 1.
If you spin the spinner 160 times, the number of times you will land on a constant section is:
1 (probability of landing on a constant) x 160 (total number of spins) = 160
Therefore, in 160 spins, you will land on a constant section 160 times.
There are 8 equally sized sections on the spinner. Out of those 8 sections, there are 8 constant sections – a, b, c, d, e, f, g, h.
The probability of landing on a constant section is 8 out of 8, which is equivalent to 1.
If you spin the spinner 160 times, the number of times you will land on a constant section is:
1 (probability of landing on a constant) x 160 (total number of spins) = 160
Therefore, in 160 spins, you will land on a constant section 160 times.
1 answer