The problem is if \beta = 100, Vcc = 9v, R1 = 16k, R2 = 4k, R3 =10k, R4 = 1k, solve\$\beta= 100, V_{cc} = 9v, R_1 = 16k, R_2 = 4k, R_3 =10k, R_4 = 1k,\$ solve for Ib, Ic, Ie, Vb, Vc,\$ I_b, I_c, I_e, V_b, _c, \$ and Ve.\$ V_e.\$
I tried to write equations for each loop:
V_cc - (i_R1)R1 - (i_R2)R2 = 0\$V_{cc} - (i_{R_{1}})·R_1 - (i_{R_{2}})·R_2 = 0 \$
-(i_C)R3 - V_CB + (i_R1)R1 = 0\$-(i_C)·R_3 - V_{CB} + (i_{R_{1}})·R_1 = 0\$
-(i_E)R4 + (i_R2)R2 - V_BE = 0\$-(i_E)·R_4 + (i_{R_{2}})·R_2 - V_{BE} = 0\$
V_cc - (i_C)R3 - V_CE - (i_E)R4 = 0\$V_{cc} - (i_C)·R_3 - V_{CE} - (i_E)·R_4 = 0\$
And tried to put that in matrix vector form, but ended up with a singular matrix.
What kind of approach can I use to solve this problem?