Question

a\(\dfrac{1993+1993.1994}{1992.1995+1995}\)

Answer 1

\(\dfrac{1993+1993.1994}{1992.1995+1995}\)

=\(\dfrac{1993.1+1993.1994}{1992.1995+1995.1}\)

=\(\dfrac{1993\left(1+1994\right)}{1995\left(1992+1\right)}\)

=\(\dfrac{1993.1995}{1995.1993}\)

=1

Answer 2

\(=\dfrac{1993.1+1993.1994}{1992.1995+1995.1}\)

\(=\dfrac{1993\left(1+1994\right)}{1995\left(1992+1\right)}\)

\(=\dfrac{1993.1995}{1995.1993}\)

=1

Answer 3

\(\dfrac{1993+1993\cdot1994}{1992\cdot1995+1995}\\ =\dfrac{1993\cdot1+1993\cdot1994}{1992\cdot1995+1995\cdot1}\\ =\dfrac{1993\left(1+1994\right)}{1995\left(1992+1\right)}\\ =\dfrac{1993\cdot1995}{1995\cdot1993}\\ =1\)

Answer 4

a \(\dfrac{1993+1993.1994}{1992.1995+1995}\)

= \(\dfrac{1993.1+1993.1994}{1992.1995+1995.1}\)

= \(\dfrac{1993.\left(1+1994\right)}{1995.\left(1992+1\right)}\)

= \(\dfrac{1993.1995}{1995.1993}\)

= 1