If A={2x/x€N and x<3},B={x/x^2-4x+3 =0 and x>1} then A*B=
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We get the product as: A×B={{2,1},{2,3},{4,1},{4,3}}
Step-by-step explanation:
Multiplication is one of the operations of mathematics that is used to obtain the product of two numbers or variables.
First let us see for A:
A=2x when x<3
A={2,4}
Then let us see for B:
B=x given that x²-4x+3=0
Factorizing the equation to obtain the values of B:
x²-3x-x+3=0
x(x-3)-1(x-3)=0
(x-1)(x-3)=0
x=1,3
So we get the values of B as:
B={1,3}
Now, we need to find the product of A and B:
So, we will do it by:
A×B={2,4}×{1,3}
Simplifying it further, we get that:
A×B={{2,1},{2,3},{4,1},{4,3}}
Therefore, we get that the product of A×B ie equal to {{2,1},{2,3},{4,1},{4,3}}.
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