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General Mathematics. Paper 1. Sample assessment 2020. Multiple choice question book ... Answer all questions in the question and response book.
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The graph below shows the relationship between the amount owed and time taken to repay a reducing
balance loan.
Time (months)
Amount owed ($)
The owed amount will be reduced to half the original amount borrowed in
(A) 60 months.
(B) 81 months.
(C) 112 months.
(D) 162 months.
The graph below has six vertices.
The vertex with the smallest degree is
A sequence is defined by
Given that 𝑎 4 = 56 , the value of 𝑎₂ is
To calculate the number of degrees of longitude across the Earth’s surface for a time zone difference of
one hour, use
360
12
Activities A, B, C, D, E, F, G, H and J must be completed for the project shown in the network.
Activity times are in minutes.
Start
Finish
The earliest starting time in minutes for Activity J on the network diagram above is
J
R
N
M
Q
K
L
P
The edges J, R, M, P, P, Q on the network diagram above make
(A) a path.
(B) a cycle.
(C) a closed trail.
(D) an open walk.
The fourth, fifth and sixth terms of a geometric sequence are 7.5, 3.75 and 1.875 respectively.
The sum of the first and second terms in the geometric sequence is
For a personal loan of $350, a payment of $60 is made after interest is added each month. The following
recurrence relation shows the remaining balance at the end of consecutive months. The recurrence relation is
The remaining balance after two months is
Identify the planar graph that has four faces.
The prime meridian is located at
(A) 0° latitude.
(B) 0° longitude.
(C) the intersection of 0° latitude and 0° longitude.
(D) the intersection of 0° latitude and 180° longitude.
Determine the value of the cut made on the network diagram below.
Cut
An investment of $10 000 is made at an interest rate of 7.5% per annum compounding half yearly.
The number of years it will take for the value of the investment to exceed $18 000 is
Fitting a least-squares line to create a model from a set of time series data ensures that
(A) the distances between the data points and the line of best fit are minimised.
(B) the same number of data points are above and below the line of best fit.
(C) the distances between the data points and the axes are minimised.
(D) the least-squares distances of all data points are added together.