Define Inequality: The inequality $c \geq -7$ means that we are looking for all values of $c$ that are greater than or equal to $-7$ . To solve this problem, we will compare each of the given numbers to $-7$ to determine if they satisfy the inequality.
Compare $-15$ to $-7$ : Compare $-15$ to $-7$ . Since $-15$ is less than $-7$ , it does not satisfy the inequality $c \geq -7$ .
Compare $-12$ to $-7$ : Compare $-12$ to $-7$ . Since $-12$ is less than $-7$ , it does not satisfy the inequality $c \geq -7$ .
Compare $-10$ to $-7$ : Compare $-10$ to $-7$ . Since $-10$ is less than $-7$ , it does not satisfy the inequality $c \geq -7$ .
Compare $-8$ to $-7$ : Compare $-8$ to $-7$ . Since $-8$ is less than $-7$ , it does not satisfy the inequality $c \geq -7$ .
Compare $-7.1$ to $-7$ : Compare $-7.1$ to $-7$ . Since $-7.1$ is less than $-7$ , it does not satisfy the inequality $c \geq -7$ .
Compare $-7.01$ to $-7$ : Compare $-7.01$ to $-7$ . Since $-7.01$ is less than $-7$ , it does not satisfy the inequality $c \geq -7$ .
Compare $-7.001$ to $-7$ : Compare $-7.001$ to $-7$ . Since $-7.001$ is less than $-7$ , it does not satisfy the inequality $c \geq -7$ .
Compare $-7$ to $-7$ : Compare $-7$ to $-7$ . Since $-7$ is equal to $-7$ , it satisfies the inequality $c \geq -7$ .
Compare $-6.999$ to $-7$ : Compare $-6.999$ to $-7$ . Since $-6.999$ is greater than $-7$ , it satisfies the inequality $c \geq -7$ .
Compare $-6.99$ to $-7$ : Compare $-6.99$ to $-7$ . Since $-6.99$ is greater than $-7$ , it satisfies the inequality $c \geq -7$ .
Compare $-6.9$ to $-7$ : Compare $-6.9$ to $-7$ . Since $-6.9$ is greater than $-7$ , it satisfies the inequality $c \geq -7$ .
Compare $-6$ to $-7$ : Compare $-6$ to $-7$ . Since $-6$ is greater than $-7$ , it satisfies the inequality $c \geq -7$ .
Compare $-4$ to $-7$ : Compare $-4$ to $-7$ . Since $-4$ is greater than $-7$ , it satisfies the inequality $c \geq -7$ .
Compare $-2$ to $-7$ : Compare $-2$ to $-7$ . Since $-2$ is greater than $-7$ , it satisfies the inequality $c \geq -7$ .
Compare $1$ to $-7$ : Compare $1$ to $-7$ . Since $1$ is greater than $-7$ , it satisfies the inequality $c \geq -7$ .