(i)[3]
Solve $|4x + 5| = |x - 7|$.
(ii)[2]
Hence, solve $|2^{y+2} + 5| = |2^{y} - 7|$ by using logarithms, and give the answer correct to $3$ significant figures.
Mathematics 9709 · AS & A Level · Logarithmic and exponential functions
Solve $|4x + 5| = |x - 7|$.
Hence, solve $|2^{y+2} + 5| = |2^{y} - 7|$ by using logarithms, and give the answer correct to $3$ significant figures.
This 5-mark question has a full step-by-step worked solution and mark scheme. One marking point: “State or imply the non-modular equation $(4x+5)^2=(x-7)^2$ or a pair of distinct linear equations” …