For the set of numbers 2, 3, 5, the value of $\Sigma$x² would be equal to A)38 B)100 C)10

Question

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The given expression uses a specific notation to represent operations on the set of numbers {2, 3, 5}. Breaking down the notation:- F1 represents the first Fibonacci number in the set, which is 2.- S1 represents the sum of the set, which is 2 + 3 + 5 = 10.- U1 represents the unary operation, which in this context seems to imply using the number as it is or performing a specific operation defined elsewhere.- P1 represents the product of the set, which is 2 * 3 * 5 = 30.- P0 seems to indicate a power operation or a specific operation that is not clearly defined in the question.Without specific definitions for each operation (especially for U1 and P0), we can interpret the expression as follows based on the given operations:- F1F1F1 would represent the number 222.- S1 would be 10.- The question mark (?) could represent an unknown operation or a placeholder for an operation not defined.- F1F1F10xS1 could imply an operation involving 222, 10, and the sum 10.- U1P12S1S1P0 could represent a sequence of operations involving unary operation, product, sum, and possibly power.Given the ambiguity in the operations U1 and P0, and assuming the question mark (?) represents a standard operation like addition, subtraction, multiplication, or division, the exact operation cannot be determined without further context. However, if we were to simplify based on the operations we do understand (F1, S1, P1), and assuming basic arithmetic operations, we might not reach a clear answer without making assumptions.Since the correct answer is listed as A) 38, this suggests there might be a specific interpretation or a set of operations defined outside of the information provided. Without additional context or definitions for each operation (especially U1, P0, and the significance of the question mark), providing a detailed step-by-step calculation is challenging. However, the correct answer is based on the specific interpretation or additional rules not included in the question.

For the Set of Numbers 2, 3, 5, the Value Σ\SigmaΣ

For the Set of Numbers 2, 3, 5, the Value $\Sigma$