C-HCDEV-01 Practice Questions

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NEW QUESTION: 1
A bond with a 5% coupon trades at 95. An increase in interest rates by 10 bps causes its price to decline to
$94.50. A decrease in interest rates by 10 bps causes its price to increase to $95.60. Estimate the convexity of the bond.
A. 1.053
B. 0
C. 5.79
D. 1
Answer: B
Explanation:
Explanation
Convexity is nothing but the second derivative with respect to price - or in other words, it is the first derivative of the modified duration. If we could determine two data points for modified duration, we can determine convexity too.
The modified duration is the percentage change in bond price from a 1% change in yield.
In this case, for the up move, the modified duration can be calculated as follows:
Change in price for 10 bps change in yield = $0.60/$95 =0.006316
Change in price for a 1% change in yield = 0.006316 * 10 = 0.06316
Therefore modified duration = 0.06316 * 100 = 6.316
For the down move in price, the modified duration is similarly $0.50/$95 * 10 * 100 = 5.263.
The convexity therefore is the difference between these two modified durations divided by the change in interest rates - note that these two points are separated by 10 basis points and not 20. Therefore convexity is (6.32 - 5.26)/0.1% = 1052.6.
[Note on how duration was calculated: In this case, we can estimate the duration of the bond as follows: we know that a 10 bps increase in rates causes the price to move to $94.50, and a 10 bps decrease causes the price to increase to $95.60. Thus, over the range of the 20 bps, the average change in price per basis point is ($95.60
- $94.50)/20 bps = $1.10/20 = $0.055/basis point, or $0.055* 100 = $5.5 for 100 basis points (ie 1%). We know that modified duration is equivalent to the percentage change in the bond price as a result of a 1% change in interest rates. A 1% change in the interest rates leading to a $5.5 change in a bond priced at $95 equates to $5.5/$95 = 5.79%, in other words the modified duration is roughly equal to 5.79 years.
In fact if we know the price of a bond at any two different interest rates, we can make an estimate of modified duration. Modified duration is just the first derivative with respect to price, and given two prices and the associated yields, we can easily calculate modified duration to be the ratio of the change in price to the change in interest rates. In this question, we are given both an up move and a down move. Using this estimation, only one data point (ie, either the up price or the down price) in addition to the starting point ($95) would have been enough to come to a rough estimate of modified duration. You will notice that the modified duration would be slightly different if we were to use the high point and the starting point (ie $95.60 and $95), and the starting point and the lower point ($95 and $94.50). The difference is due to convexity. The decrease in price is lower than the increase in price - and this is due to the convexity of the bond.]

NEW QUESTION: 2
adatum.comという名前のAzure Active Directory（Azure AD）テナントがあります。 Adatum.comには、次の表のグループが含まれています。

次の表に示すように構成された2つのユーザーアカウントを作成します。

User1とUser2はどのグループに属しますか？答える。回答エリアで適切なオプションを選択します。
注：それぞれの正しい選択には1ポイントの価値があります。

Answer:
Explanation:

説明

ボックス1：グループ1のみ
最初のルールが適用されます
ボックス2：グループ1とグループ2のみ
両方のメンバーシップルールが適用されます。
参照：https://docs.microsoft.com/en-us/sccm/core/clients/manage/collections/create-collections

NEW QUESTION: 3
会社間システムオプションを指定します。考慮すべき3つの要素はどれですか？ （3つ選択してください。）
A. 会社間トランザクションを承認する承認者
B. レシーバーが会社間トランザクションを拒否することを許可するかどうか
C. 企業全体の通貨を適用するか、現地通貨での会社間取引を許可するか
D. 自動または手動のバッチ番号付けと最大トランザクション金額
E. 自動または手動のバッチ番号付けと最小トランザクション金額
Answer: B,C,E