Mathematics

Mathematics, 20.11.2019 15:31, mahdy43

If a and b are independent events then it must be true that p(b|a)=p(a). true or false

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Mathematics, 23.06.2019 12:40, toritori4015

Belleville high school offers classes on three different foreign languages. let a be the event that a student is in eleventh grade, and let b be the event that a student is enrolled in french class. which statement is true about whether a and b are independent events? a and b are independent events because p(a∣b) = p(a). a and b are independent events because p(a∣b) = p(b). a and b are not independent events because p(a∣b) ≠ p(a). a and b are not independent events because p(a∣b) ≠ p(b).

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Mathematics, 27.06.2019 00:20, masseyboy428

Determine if the following statements are true or false. (a) if ∫c vector f · d vector r = 0 for one closed path c, then vector f is path-independent. true false (b) if the total change of a function f along a curve c is zero, then c must be a contour of f. true false (c) line integralc vector f · d vector r = vector f(q) - vector f(p) when p and q are the endpoints of c. true false (d) if vector f is continuous and vector f = gradf, then vector f is path-independent. true false (e) if f(x) and g(y) are continuous one-variable functions, then the vector field vector f = f(x)vector i + g(y)vector j is path-independent. true false (f) the vector field vector f( vector r ) = vector r in 3-space is path-independent.

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Mathematics, 28.06.2019 15:20, Gattuso

Belleville high school offers classes on three different foreign languages. let a be the event that a student is in eleventh grade, and let b be the event that a student is enrolled in french class. which statement is true about whether a and b are independent events? a and b are independent events because p(a∣b) = p(a). a and b are independent events because p(a∣b) = p(b). a and b are not independent events because p(a∣b) ≠ p(a). a and b are not independent events because p(a∣b) ≠ p(b).

Answers: 2

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Mathematics, 11.10.2019 15:50, jamielytle

Belleville high school offers classes on three different foreign languages. let a be the event that a student is in eleventh grade, and let b be the event that a student is enrolled in french class.which statement is true about whether a and b are independent events? a and b are independent events because p(a∣b) = p(a). a and b are independent events because p(a∣b) = p(b). a and b are not independent events because p(a∣b) ≠ p(a). a and b are not independent events because p(a∣b) ≠ p(b).

Answers: 2

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