If $$a-6b+6c=4$$ and $$6a+3b-3c=50$$, where a, b and c are real numbers, the value of $$2a+3b-3c$$ is

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18. Given, a − 6 b + 6 c = 4 a-6b+6c=4 a − 6 b + 6 c = 4 --->(1) and, 6 a + 3 b − 3 c = 50 6a+3b-3c=50 6 a + 3 b − 3 c = 50 ---->(2) Multiplying eqn (1) with x x x , a x − 6 b x + 6 c x = 4 x ax-6bx+6cx=4x a x − 6 b x + 6 c x = 4 x And multiplying eqn (2) with y y y , 6 a y + 3 b y − 3 c y = 50 y

If $a-6b+6c=4$ and $6a+3b-3c=50$ , where a, b and c are real numbers, the value of $2a+3b-3c$ is

If $a-6b+6c=4$ and $6a+3b-3c=50$ , where a, b and c are real numbers, the value of $2a+3b-3c$ is

If a−6b+6c=4a-6b+6c=4a−6b+6c=4 and 6a+3b−3c=506a+3b-3c=506a+3b−3c=50, where a, b and c are real numbers, the value of 2a+3b−3c2a+3b-3c2a+3b−3c is

If a−6b+6c=4a-6b+6c=4a−6b+6c=4 and 6a+3b−3c=506a+3b-3c=506a+3b−3c=50, where a, b and c are real numbers, the value of 2a+3b−3c2a+3b-3c2a+3b−3c is

If $a-6b+6c=4$ and $6a+3b-3c=50$ , where a, b and c are real numbers, the value of $2a+3b-3c$ is

If $a-6b+6c=4$ and $6a+3b-3c=50$ , where a, b and c are real numbers, the value of $2a+3b-3c$ is