NCEA L2 Quick Assessment By AndrewG on April 15, 2019 in Thank you for taking this short assessment. It will provide a snapshot of the students' achievement capabilities. On any given day the result could be different. Child not here right now? No problem! A link has already been emailed to you. We suggest you set aside some dedicated time as soon as practical for your child to complete the quick assessment. Ready to go? Click the Next Button below to begin. name Give the term number of the term in the sequence: 10, 19, 28, 37, … that is equal to 199. Which equation listed below is correct for the graph below? y = (x + 6)(2 - x) y = (x + 4)(6 - x) y = - (x + 2) ^{2} y = -(x + 16)(x + 2) In the diagram below the function y = log x + 6 is shown by: Graph Q Graph R Graph S None of the graphs From the choices, select the equation for the function that is graphed below y = (x - 3) ^{2} y = x ^{2} + 3 y = x ^{2} - 3 y = (x + 3) 2 The solutions of the equation x ^{4} + 24 = 5x(x^{ 2} + 5x – 1) are: x = 1, x = -1, x = 2 and x = -12 x = 1, x = -2, x = -3 and x = 4 x = 1, x = -1, x = -3 and x = 8 x = 1, x = 2, x = -2 and x = -6 The equation of the line through the points (5, ^{– }5) and (3, ^{– }3) is: x = 5 y = – 3 x + y = 0 x – y = 2 Find the polar coordinates (r, θ) of the point with rectangular coordinates (^{– }2.4, ^{– }0.7).Enter answer as "r,θ" each to 1 dp What is the best estimate for the gradient of the curved graph given here at the point A (0, 2) on it? 1 1.5 2 3 A cylinder's surface area has the formula A = 2πr(r + h). Find the expression for A′, in the cylinder shown on the right here, which has a fixed height of 15 cm. A′ = 2πr + 15π A′ = 4πr 2 + 30πr A′ = 4πr + 30π A′ = 32πr Find the equation of the tangent to the graph of y = x^{ 3} – 6x^{ 2} + 5x + 12 at the point (3, 0) on the graph. Type the value for m and then the value for c, when the equation is written in the form y = mx + c. eg ans = "m,c" -4,12 Find the area enclosed by the graph of y = 4x – x^{ 2} and the line with equation x + y = 4. ______ u^{ 2} Tossing a coin six times produced the sequence TTHHTT. This is recorded as the binary number 001100. What is the base 10 equivalent of this? Eric surveyed the amount of spending at the school canteen in one week by 50 students. He then drew up a cumulative frequency graph of these students’ weekly spending at the canteen. Examine the cumulative frequency graph and give the lower quartile amount spent per week to the nearest $1. Use the dual stem and leaf chart shown here to give the lower quartile of times taken to complete the task when music was played.Enter the answer in seconds to 2 decimal points. The way that Spud scores more than 120 with three darts all aimed at the treble twenty is by getting at least two darts to hit that area. Use Spud Murphy’s Treble Twenty tree here to find the probability of this to 3 decimal places. Teri’s training times for the 400 m race have a normal distribution in which she has a mean time of 54.3 s with a standard deviation of 2.4 s. Find the probability that her training time is between 54.0s and 56.0 s. Answer with a decimal rounded to three decimal places. Time's up

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