Assuming there are 12 statements that can be true or false, there are 212 = 4096 ways.
210 or 1024 ways.
you can arrange three beads 9 different ways.
Each question on a true-false test has 2 possible answers: true or false. Therefore, for five questions, the total number of ways to answer them is calculated as (2^5). This results in (32) different possible combinations of answers.
To find the number of ways to have one answer true and three answers false in a set of four true or false questions, we can use combinations. Specifically, we need to choose 1 question to be true from the 4 available questions, which can be calculated using the combination formula ( \binom{n}{k} ), where ( n ) is the total number of questions and ( k ) is the number of questions to choose. Thus, the number of ways to choose 1 true answer from 4 questions is ( \binom{4}{1} = 4 ). Therefore, there are 4 different ways to have one true answer and three false answers.
24.
No.
Once...its true!
210 or 1024 ways.
2 possibilities: true or false 3 questions 2^3 2*2*2 = 8 ways
you can arrange three beads 9 different ways.
you can arrange 8 pictures 28 different ways
You can arrange 4 in 2 ways 1x4 and 2x2.
Each question on a true-false test has 2 possible answers: true or false. Therefore, for five questions, the total number of ways to answer them is calculated as (2^5). This results in (32) different possible combinations of answers.
24 ways.
16
30
24.