Question

solve the following inequalities
4n+7>=3n+10, n is an integer​

Answer 1

$Given \: inequality : \\4n + 7 \geq 3n+10$

/* Subtract bothsides by 7 ,we get */

$\implies 4n + 7 - 7 \geq 3n+10 - 7$

$\implies 4n \geq 3n + 3$

/* Subtract bothsides by 3n , we get */

$\implies 4n - 3n \geq 3n + 3 - 3n$

$\implies n \geq 3$

Therefore.,

$\red { Value \:of \: n } \green {\: \geq 3 }$

••♪