Question

If a=-10,b=4, show that a-b>=b-a

Answer 1

Answer:

a - b = -10 - 4

a - b = -14

b - a = 4 - (-10)

b - a = 14

Here it is clear that b - a is greater then a - b

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Answer 2

$Given \: a = -10 \:and \: b = 4$

$i ) a - b \\= -10 - 4 \\= -14 \: --(1)$

$ii ) b - a \\= 4 - ( -10 ) \\= 4 + 10 \\= 14 \: --(2)$

/* From (1) and (2), we conclude that */

$- 14 \pink { < } 14$

$\implies (a - b ) \pink { < } \: ( b - a )$

Therefore.,

$\green { (a - b ) \pink { < } \: ( b - a ) }$

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