Q7.) Given that a, b and c are positive real numbers, what is the limit of the sequence (U,) defined by U, = (Va. Vh. Xe"? A.)- B.) Vabc C.) Va + V5 + Vc Vabe D.) a+b+c E.)

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Chapter4: Vector Spaces
Section4.2: Vector Spaces
Problem 48E: Let R be the set of all infinite sequences of real numbers, with the operations...
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Q7.) Given that a, b and c are positive real numbers, what is the limit of the sequence (Un)
defined by Un =
3
A.) Va+ V5+V
B.) Vabc
C.) Va + V5 + Ve
Vabc
D.)
3
a+b+c
E.)
3
Q8.) Given that f (x) = (-)
then lim f(x) is
x-0
A.) e
B.) e-1
C.) 0
D.) 1
E.) – 1
Q9.) Let P(x, y) be a point of the plane with 0 < x<1 and 0 <y< 1. We denote D the domain
defined by D = {M(z): |z|² < 1}, where z is the affix of P. The probability that the point P
belongs to D is:
A.) B.)
c.)
D.)
E.) No answer
1
Q10.) The exact value of 1+1+1 +
-is
1
1+-
1+
Transcribed Image Text:Q7.) Given that a, b and c are positive real numbers, what is the limit of the sequence (Un) defined by Un = 3 A.) Va+ V5+V B.) Vabc C.) Va + V5 + Ve Vabc D.) 3 a+b+c E.) 3 Q8.) Given that f (x) = (-) then lim f(x) is x-0 A.) e B.) e-1 C.) 0 D.) 1 E.) – 1 Q9.) Let P(x, y) be a point of the plane with 0 < x<1 and 0 <y< 1. We denote D the domain defined by D = {M(z): |z|² < 1}, where z is the affix of P. The probability that the point P belongs to D is: A.) B.) c.) D.) E.) No answer 1 Q10.) The exact value of 1+1+1 + -is 1 1+- 1+
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