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FSc Part-I | Mathematics | Chapter No.1: Number Systems | Quiz Version-1
FSc Part-I | Mathematics | Chapter No.1: Number Systems | Quiz Version-1
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A no. which can be written in the form \(\frac{p}{q}\), where p and q are relatively prime integers and q ≠ 0 is called ___ no:
? Index? Irrational? Rational? Imaginary
0 is:
? Odd integer? Irrational no.? Natural no.? Even integer
2 is:
? Odd integer? Irrational no.? Rational no.? -ve integer
\(\sqrt{3}\) is:
? Odd no.? Complex no.? Rational no.? Irrational no.
\(\sqrt\frac{5}{16}\) is:
? Rational no.? Irrational no.? Prime no.? Whole no.
If n is a prime, then \(\sqrt{n}\) is:
? Rational no.? Whole no.? Natural no.? Irrational no.
If n is a perfect square, then \(\sqrt{n}\) is:
? Irrational no.? Rational no.? Always even integer? Always odd integer
\(\pi\) is:
? Whole no.? Natural no.? Rational no.? Irrational no.
Every recurring decimal or terminating decimal represents:
? Rational no.? Irrational no.? Natural no.? Integer
Every non-repeating non-terminating decimal is:
? Rational no.? Irrational no.? Integer? None of these
A decimal which has only finite number of decimal places is called ____ decimal:
? Recurring? Non-recurring? Non-terminating? Terminating
The number 1 is a:
? Prime no.? Irrational no.? Even no.? Odd no.
The additive identity of real no is:
? 0? 1? 2? 3
The multiplicative identity of real no is:
? 0? 1? 2? 3
The property\(\forall a \in R; a=a\)
? Reflexive? Symmetric? Transitive? Commutative
Left distributive property of real nos. is that \(\forall a,b,c \in R\)
? a(b+c)=abc? (a+b)c=ac+bc? a(b+c)=1? a(b+c)=ab+ac
a(b-c)=ab-ac is called ___ property:
? Multiplicative? Associative? Trichotomy? Distributive of multiplication
Trichotomy is property of:
? Inequality? Equality? Division? Subtraction
Transitive property of order of real nos. is that \(\forall a,b,c \in R\):
? \(a<b \wedge b<c \Rightarrow a<c\)? \(a<b \wedge b<c \Rightarrow a=c\)? \(a<b \wedge b<c \Rightarrow a\geq c\)? \(a<b \wedge bc\)
Multiplicative property of order of real nos. is that \(\forall a,b,c \in R\):
? \(a>b \wedge c>0 \Rightarrow ac<bc\)? \(a>b \wedge c>0 \Rightarrow ac>bc\)? \(a>b \wedge c>0 \Rightarrow ac\leq bc\)? \(a>b \wedge c>0 \Rightarrow ac=bc\)
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