Select the values that make the inequality [tex]d \ \textless \ -2[/tex] true. (Numbers written in order from least to greatest going across.)

A. [tex]-10[/tex]
B. [tex]-7[/tex]
C. [tex]-5[/tex]
D. [tex]-3[/tex]
E. [tex]-2.01[/tex]
F. [tex]-2.1[/tex]
G. [tex]-2.001[/tex]

Options not satisfying the inequality:
H. [tex]-2[/tex]
I. [tex]-1.999[/tex]
J. [tex]-1.99[/tex]
K. [tex]-1.9[/tex]
L. [tex]-1[/tex]
M. [tex]1[/tex]
N. [tex]3[/tex]
O. [tex]6[/tex]

To address the problem of selecting values that satisfy the inequality [tex]$d < -2$[/tex], we must consider each number provided and determine if it is less than [tex]$-2$[/tex].

Let's analyze each number one by one:
- [tex]$-10$[/tex]: This number is less than [tex]$-2$[/tex].
- [tex]$-7$[/tex]: This number is also less than [tex]$-2$[/tex].
- [tex]$-3$[/tex]: This number is less than [tex]$-2$[/tex].
- [tex]$-2.1$[/tex]: This is less than [tex]$-2$[/tex].
- [tex]$-2.001$[/tex]: This is less than [tex]$-2$[/tex].
- [tex]$-2$[/tex]: Since [tex]$-2$[/tex] is equal to [tex]$-2$[/tex] and not less than [tex]$-2$[/tex], it does not satisfy the inequality.
- [tex]$-5$[/tex]: This number is less than [tex]$-2$[/tex].
- [tex]$-1.99$[/tex]: This number is not less than [tex]$-2$[/tex], so it does not satisfy the inequality.
- [tex]$-1.9$[/tex]: This number is not less than [tex]$-2$[/tex], so it does not satisfy the inequality.
- [tex]$-2.01$[/tex]: This number is less than [tex]$-2$[/tex].
- [tex]$1$[/tex]: This number is greater than [tex]$-2$[/tex], so it does not satisfy the inequality.
- [tex]$3$[/tex]: This number is greater than [tex]$-2$[/tex], so it does not satisfy the inequality.
- [tex]$-1.999$[/tex]: This number is not less than [tex]$-2$[/tex], so it does not satisfy the inequality.
- [tex]$-1$[/tex]: This number is greater than [tex]$-2$[/tex], so it does not satisfy the inequality.
- [tex]$6$[/tex]: This number is greater than [tex]$-2$[/tex], so it does not satisfy the inequality.

After evaluating each number, the values that satisfy the inequality [tex]$d < -2$[/tex] are:
[tex]\[ -10, -7, -3, -2.1, -2.001, -5, -2.01 \][/tex]

In ascending order, the values are:
[tex]\[ -10, -7, -5, -3, -2.1, -2.01, -2.001 \][/tex]