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| Certification Vendor: | Canadian Securities Institute (CSI) |
|---|---|
| Exam Name: | Canadian Securities Course Exam 2 |
| Exam Number: | CSC2 |
| Exam Price: | CAD 450 - CAD 550 |
| Related Certifications: | Canadian Securities Course Exam 1 (CSC1) Conduct and Practices Handbook Course (CPH) Wealth Management Essentials (WME) |
| Exam Format: | Computer-based, Scenario-based questions, Multiple-choice questions |
| Certificate Validity Period: | 3 years |
| Passing Score: | 60% (600/1000) |
| Exam Duration: | 120 minutes |
| Real Exam Qty: | 100 |
| Available Languages: | French, English |
| Recommended Training: | CSI Official Study Materials |
| Exam Registration: | CSI Official Registration Prometric Test Center |
| Sample Questions: | CSI CSC2 Sample Questions |
| Exam Way: | Online proctored or onsite at Prometric test centers |
| Pre Condition: | Completion of Canadian Securities Course Exam 1 (CSC1) |
| Official Syllabus URL: | https://www.csi.ca/en/learning/courses/csc/exam-credits |
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NEW QUESTION # 128
The consumer price index was 125.9 in December of last year and 123.0 in December of the year before What was the inflation rate last year?
Answer: B
Explanation:
The inflation rate is calculated using the formula:
Inflation Rate=CPIcurrent#CPIpreviousCPIprevious×100\text{Inflation Rate} = \frac{\text{CPI}_{\text
{current}} - \text{CPI}_{\text{previous}}}{\text{CPI}_{\text{previous}}} \times 100 Inflation Rate = CPIprevious CPIcurrent # CPIprevious × 100 Substitute the given values:
Inflation Rate=125.9#123.0123.0×100=2.9123.0×100#2.36%\text{Inflation Rate} = \frac{125.9 - 123.0}
{123.0} \times 100 = \frac{2.9}{123.0} \times 100 \approx 2.36\% Inflation Rate = 123.0125.9 # 123.0 ×
100 = 123.02.9 × 100 # 2.36%
* B. 2.30%: This is close but results from rounding errors or miscalculation.
* C. 0.98% and D. 1.02%: These values are far below the correct inflation rate calculated using the formula.
Reference: CSC Volume 1, Chapter 4, " Measuring Inflation - Consumer Price Index " explains how to calculate inflation using CPI values.
NEW QUESTION # 129
What is the key objective for investors in alternative strategy funds?
Answer: C
Explanation:
Alternative strategy funds aim to achieveabsolute returns, focusing on positive returns under various market conditions rather than comparing performance to a benchmark index. These strategies often include hedge funds and alternative mutual funds, using techniques like leverage, short selling, and derivatives to manage risk and enhance returns. The goal is not necessarily to outperform an index (as in option A) or match inflation rates (option D) but to deliver consistent positive returns.
References
* CSC Volume 2, Chapter 21:Alternative Investments: Strategies and Performance, p. 21-3 to 21-24.
NEW QUESTION # 130
How does a sector rotation manager choose securities?
Answer: A
Explanation:
A sector rotation manager uses a top-down approach by analyzing economic cycles, interest rates, inflation, industry trends, and market conditions to identify sectors expected to outperform. After selecting favourable sectors, the manager commonly chooses large, liquid companies within those sectors because they provide efficient exposure and can be bought or sold without excessive market impact. Option B describes a value or contrarian style that searches for undervalued companies.
Option C describes an earnings momentum or growth-oriented approach. Option D describes technical analysis based on historical price patterns. Sector rotation is not primarily about finding hidden bargains or chart patterns; it is about shifting exposure toward sectors and securities expected to benefit from the next phase of the cycle.
NEW QUESTION # 131
A bond with a duration of five is currently priced at $103. If Interest rates rise by 2%. approximately what win be me bond's price?
Answer: B
Explanation:
The approximate price change of a bond due to a change in interest rates can be estimated using the formula:
Price Change (%)=#Duration×#Interest Rate\text{Price Change (\%)} = - \text{Duration} \times \Delta \text
{Interest Rate}Price Change (%)=#Duration×#Interest Rate
Given:
* Duration = 5
* Current Price = $103
* Change in Interest Rate (#\Delta#) = 2% or 0.02
Price Change (%)=#5×0.02=#0.10 (#10%)\text{Price Change (\%)} = -5 \times 0.02 = -0.10 \, (-10\%) Price Change (%)=#5×0.02=#0.10(#10%) The new price is calculated as:
New Price=Current Price×(1+Price Change)=103×(1#0.10)=103×0.90=97.85\text{New Price} = \text
{Current Price} \times (1 + \text{Price Change}) = 103 \times (1 - 0.10) = 103 \times 0.90 = 97.85 New Price=Current Price×(1+Price Change)=103×(1#0.10)=103×0.90=97.85
* A. $108.15 and B. $113.30: These represent price increases, which are incorrect for rising interest rates.
* D. $92.70: This reflects a greater-than-actual price drop, which is inconsistent with the duration-based calculation.
Reference:CSC Volume 1, Chapter 7, "Duration as a Measure of Bond Price Volatility" explains how bond prices respond to interest rate changes.
NEW QUESTION # 132
An advisor wants to explain the benefits of labour sponsored funds (LSVCC) to some of his clients. With which client should the advisor have this discussion?
Answer: A
NEW QUESTION # 133
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