310.Given that both of the following equations must
be satisfied simultaneously, use the elimination
method to determine the value ofb.
–7a+ 4 b= 25
b+ a= 13
a.–3
b. 4
c. 12
d. 13
e. 16
311.Given that both of the following equations must
be satisfied simultaneously, use the elimination
method to determine the value ofn.
2(m+n)+ m=9
3 m – 3 n = 24
a.–5
b.–3
c. 3
d. 5
e. 8
312.Given that both of the following equations must
be satisfied simultaneously, use the elimination
method to determine the value ofa.
7(2a+ 3b) =56
b+ 2a= –4
a.–5
b.–4
c.–2
d. 4
e. 6
313.Given that both of the following equations must
be satisfied simultaneously, use the elimination
method to determine the value ofy.
^12 x+ 6y= 7
–4x– 15y= 10
a.–10
b.–^12
c. 2
d. 5
e. 6
314.Given that both of the following equations must
be satisfied simultaneously, use the elimination
method to determine the value ofa + b.
4 a+ 6b= 24
6 a–12b= –6
a. 2
b. 3
c. 4
d. 5
e. 6
315.Given that both of the following equations must
be satisfied simultaneously, use the elimination
method to determine the value ofa+ b.
^12 (a + 3) – b= –6
3 a– 2b= –5
a. 5
b. 15
c. 20
d. 25
e. 45
- LINEAR EQUATIONS AND INEQUALITIES–