If there are four colors on a spinner, then the probability of spinning one particular color is 1 in 4, or 0.25. Also, the probability of spinning one of two particular colors is 2 in 4, or 0.5. Combining these two "unrelated" events simply requires multiplication. The probability, then, of spinning one particular color on one spin, and then spinning one of two particular colors on the next spin is (1 in 4) times (2 in 4), or 2 in 16, or 0.125.
On one spin, and assuming the spinner is fair, 1/6
Assuming the numbers on the spinner are all given the same amount of space on the spinner, there is a 1:4 chance of spinning a 4. In other words, a 25% chance you spin a 4.
Assuming the spinner has sections numbered 1-5 then: Pr(Spin < 4) = 3/5 (= 0.6 or 60%) Pr(Roll > 4) = 3/6 = 1/2 (= 0.5 or 50%) Assuming both done together: Pr(spin < 4 or roll < 4) = Pr(spin < 4) + Pr(roll < 4) - Pr(spin < 4 and roll < 4 [at same time]) = 3/5 + 1/2 - 3/5 × 1/2 = 6/10 + 5/10 - 3/10 = 8/10 = 4/5 (= 0.8 or 80%) It can also be calculated out by working out the probability of not spinning less than 4 and not rolling less than 4 (at the same time), and then subtracting this from 1 (or 100%): Pr(spin < 4 or roll < 4) = 1 - Pr(spin ≥ 4 and roll ≥ 4) = 1 - (1 - 3/5) x (1 - 1/2) = 1 - 2/5 x 1/2 = 1 - 1/5 = 4/5 (= 0.8 or 80%)
The probability of spinning the number 3, or any number, is 1/4 or 0.25 since there is 4 numbers total.
The answer depends on the shape of the spinner.
If there are four colors on a spinner, then the probability of spinning one particular color is 1 in 4, or 0.25. Also, the probability of spinning one of two particular colors is 2 in 4, or 0.5. Combining these two "unrelated" events simply requires multiplication. The probability, then, of spinning one particular color on one spin, and then spinning one of two particular colors on the next spin is (1 in 4) times (2 in 4), or 2 in 16, or 0.125.
On one spin, and assuming the spinner is fair, 1/6
It is: 1/2
What_is_the_probability_of_spinning_a_free_on_one_spin_and_an_s_on_your_second_if_you_have_a_spinner_with_1_space_labeled_free_and_the_remaining_11_mississippi_with_one_letter_in_each.So, you would multiply 1/12 times 4/12 to get 4/144 or 1/36
Assuming each possible number on a spinner has the same probability and an unbiased die is being rolled, the answer depends on how many numbers are on the spinner, and how many times the number 4 appears on each.To find the probability, workout the probability of spinning a 4 on the spinner and the probability of rolling a 4 on the die; then as spinning the spinner has no effect on rolling the die, they are independent events and to get the probability of both happening multiply them together.The probability of success is the number of successful outcomes divided by the total number of outcomes, giving:Probability(spinning a 4) = how_many_4s_are_on_the_spinner / how_many_numbers_are_on_the_spinnerProbability(rolling a 4) = how_many_4s_are_on_the_die / how_many_numbers_are_on_the_dieProbability(spinning a 4 and rolling a 4) = Probability(spinning a 4) × Probability(rolling a 4)Examples:an octagonal spinner with the numbers 1-4 on it each twice and a tetrahedral die (as used in D&D games) with the numbers 1-4 on it→ pr(spin 4 & roll 4) = 2/8 × 1/4 = 1/16a decagonal spinner with the numbers 0-9 and a tetrahedral die with the numbers 0-3 on it→ pr(spin 4 & roll 4) = 1/10 × 0/4 = 0a decagonal spinner with the numbers 0-9 and a standard die with the numbers 1-6 on it→ pr(spin 4 & roll 4) = 1/10 × 1/6 =1/60
Assuming the numbers on the spinner are all given the same amount of space on the spinner, there is a 1:4 chance of spinning a 4. In other words, a 25% chance you spin a 4.
One sixth or one in six or 0.1666... or 16.666...%
Assuming the spinner has sections numbered 1-5 then: Pr(Spin < 4) = 3/5 (= 0.6 or 60%) Pr(Roll > 4) = 3/6 = 1/2 (= 0.5 or 50%) Assuming both done together: Pr(spin < 4 or roll < 4) = Pr(spin < 4) + Pr(roll < 4) - Pr(spin < 4 and roll < 4 [at same time]) = 3/5 + 1/2 - 3/5 × 1/2 = 6/10 + 5/10 - 3/10 = 8/10 = 4/5 (= 0.8 or 80%) It can also be calculated out by working out the probability of not spinning less than 4 and not rolling less than 4 (at the same time), and then subtracting this from 1 (or 100%): Pr(spin < 4 or roll < 4) = 1 - Pr(spin ≥ 4 and roll ≥ 4) = 1 - (1 - 3/5) x (1 - 1/2) = 1 - 2/5 x 1/2 = 1 - 1/5 = 4/5 (= 0.8 or 80%)
Many drones use counter-rotating blades (some spinning clockwise, some counter-clockwise) to improve lateral control. It is easy to determine the proper blade spin direction: it is the one that blows air downward for any given motor. If it blew air upward, the drone would never leave the ground.
The earth spins one complete spin every 23 hours 56 minutes and 4 seconds (rounded)
One place that a Duncan Imperial Spin Top can be purchased at is through Amazon. The Duncan Imperial Spin top can be purchased for a price ranging from $4 to $8.