How many integers are in the solution of the inequality |x + 5| < 10

The solution of the inequality | x + 5 | <</a> 1 0 depends on the value of x that satisfies the inequality . There are an infinite number of values of x that can satisfy this inequality , so there is no specific number of integers in the solution . However , we can find the range of values for x by solving the inequality : \n \n | x + 5 | <</a> 1 0 \n \n x + 5 <</a> - 1 0 \n \n x <</a> - 1 5 \n \n There fore , the solution of the inequality | x + 5 | <</a> 1 0 is all the integers less than - 1 5 , which can be written as : \n \n - 1 5 <</a> x <</a> - 1 0 \n \n So there are 1 0 integers in the solution of the inequality . </s>