Further Pure Mathematics 4PM1 / Inequalities and Identities / 1.61.6: Past-paper question 14PM1/1/November/2024 — Question 1 · 4 marksMark as done · Save for later(a) On the grid below, draw the line with equation(i) 3x+4y=24\displaystyle 3x + 4y = 243x+4y=24 (ii) 2x−5y+10=0\displaystyle 2x - 5y + 10 = 02x−5y+10=0(2)(b) Show, by shading on the grid, the region R\displaystyle RR defined by the inequalities3x+4y≤242x−5y+10≥0y≤5x≥−13x + 4y \leq 24 \quad 2x - 5y + 10 \geq 0 \quad y \leq 5 \quad x \geq -13x+4y≤242x−5y+10≥0y≤5x≥−1Label the region R\displaystyle RR(2)▸ Mark scheme← 1.10: 4PM1/2/June/2025 — Question 21.7: 4PM1/2/November/2024 — Question 2 →
