According to recent research, 39% of Americans have less than $350 in the bank for an emergency. Let p be the proportion of people who have less than $350 in the bank for an emergency in a random sample of 92 Americans. Determine the probability that the proportion of people in a random sample of 92 Americans who have less than $350 in the bank for an emergency is within 8% of the population proportion. Round the solution to four decimal places. P(p within 8% of the population proportion) %3D Determine the probability that the proportion of people in a random sample of 92 Americans who have less than $350 in the bank for an emergency is greater than the population proportion by 12% or more. Round the solution to four decimal places. P(p greater than the population proportion by 12% or more)

Part B please

Describe Decimal Squares for each side of the equality or inequality to explain why each statement is true. Part 1 out of 3 а. 0.5 %3D 0.50 The decimals 0.5 and 0.50 are equivalent because 0.5 can be represented by a decimal square with 50 of 100 parts shaded, and 0.50 is a decimal square with 500 of 1,000 parts shaded. Shading 500 of 1,000 parts is the same amount as shading 50 of 100 parts. А. O B. The decimals 0.5 and 0.50 are equivalent because 0.5 can be represented by a decimal square with 5 of 10 columns shaded, and 0.50 is a decimal square with 50 of 100 parts shaded. Shading 50 of 100 parts is the same amount as shading 5 out of 10 columns. The decimals 0.5 and 0.50 are equivalent because 0.50 can be represented by a with 5 of 10 columns shaded, and 0.5 is a decimal square with 50 of 100 parts shaded. Shading 50 of 100 parts is the same amount as shading 5 out of 10 OC. decimal square columns. The decimals 0.5 and 0.50 are equivalent because 0.50 can be represented by a…

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