DP Mathematical Studies Questionbank

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Directly related questions

• 10N.1.sl.TZ0.14b: Find the value of x given that A = 109.25 m2.
• 10N.2.sl.TZ0.5f: Lines L1 and L2 are parallel, and they are tangents to the graph of f (x) at points A and B...
• 12N.1.sl.TZ0.15b: Find using your answer to part (a) the x-coordinate of (i) the local maximum point; (ii) the...
• 12M.1.sl.TZ2.7c: The area of triangle ABC is 360 cm2. Calculate the length of side AC. Express your answer in...
• 09M.1.sl.TZ1.5a: Factorise \(x^2 - 6x + 8\).
• 09M.1.sl.TZ1.5b: Hence, or otherwise, solve the equation \(x^2 - 6x + 8 = 0\).
• 09M.1.sl.TZ1.5c: Let \(g(x) = x + 3\). Write down the solutions to the equation \(f (x) = g(x)\).
• 11M.1.sl.TZ2.15b: Solve the quadratic equation found in part (a).
• 13M.1.sl.TZ1.9d: Write down \(f (x)\) in the form \(f (x) = −(x − p) (x + q)\).
• 11M.2.sl.TZ2.3B.b: The sum of the first \(n\) terms of this sequence is \(\frac{n}{2}(3n - 1)\). (i)     Find the...
• 07M.1.sl.TZ0.15c: The length of one side of a rectangle is 2 cm longer than its width. The perimeter of a square...
• 07N.1.sl.TZ0.10c: Find the positive solution of the equation \(x^2 + 2x − 6 = 0\).
• 08N.1.sl.TZ0.13b: Hence solve the equation \({x^2} - kx = 0\) .
• 08M.2.sl.TZ1.5i.b: Solve the equation \(3{x^2} + 13x - 10 = 0\).
• 08M.2.sl.TZ2.5d: The area of \({\text{OBCD}}\) is \(9.75\) square units. Write down a quadratic equation that...
• 08M.2.sl.TZ2.5e: (i) Using your graphic display calculator, or otherwise, find the two solutions to the quadratic...
• 14M.1.sl.TZ2.6b: The area of the carpet is \({\text{10 }}{{\text{m}}^2}\). Calculate the value of \(x\).
• 13N.1.sl.TZ0.12c: Find the value of \(c\).
• 15M.1.sl.TZ2.15b: Site T has the same area as site S, but a different width. Find the width of T.
• 15M.2.sl.TZ2.3f: The \({n^{{\text{th}}}}\) term of the arithmetic sequence is given by \({u_n}\). There is a...
• 14N.2.sl.TZ0.5e: Peter also plays the game. When the signal is given for the end of the game he has run 940...
• 14N.2.sl.TZ0.6e: Calculate the value of \(a\).