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https://portal.tradezero.com/assets/buying-index-calls-DoUEV3Yf.js

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1const t=`<div class="strategy-article">
2  <div class="strategy-highlights">
3    <h3 class="strategy-highlights__heading">Strategy Highlights</h3>
4    <ul class="strategy-highlights__items">
5      <li class="strategy-highlights__item">
6        <div class="strategy-highlights__item-heading">
7          <div class="strategy-highlights__item-icon-wrapper">
8            <img
9              class="strategy-highlights__item-icon"
10              src="https://www.optionseducation.org/img/content-images/strategy-icons/motivation.svg"
11              alt="Motivation"
12            />
13          </div>
14          <div class="strategy-highlights__item-title">Motivation</div>
15        </div>
16        <div class="strategy-highlights__item-description">
17          Positioning to profit from an increase in the level of the underlying index.
18        </div>
19      </li>
20      <li class="strategy-highlights__item">
21        <div class="strategy-highlights__item-heading">
22          <div class="strategy-highlights__item-icon-wrapper">
23            <img
24              class="strategy-highlights__item-icon"
25              src="https://www.optionseducation.org/img/content-images/strategy-icons/bullish-outlook.svg"
26              alt="Bullish Outlook"
27            />
28          </div>
29          <div class="strategy-highlights__item-title">Bullish Outlook</div>
30        </div>
31        <div class="strategy-highlights__item-description">
32          Anticipating an advance in the broad market or market sector measured by the underlying index in the near
33          future
34        </div>
35      </li>
36    </ul>
37  </div>
38  <div class="strategy-article-description">
39    <h1>Buying Index Calls</h1>
40    <h3>Goal: Positioning to profit from an increase in the level of the underlying index.</h3>
41    <div class="description">
42      <h3 id="h3-item-2">Description</h3>
43      <p>
44        <b>Market Outlook:</b>&nbsp;<b href="/referencelibrary/optionsglossary?filter=B">Bullish</b>&nbsp;over the short
45        term.
46      </p>
47
48      <p><b>Goal:</b>&nbsp;Positioning to profit from an increase in the level of the underlying index.</p>
49
50      <ul>
51        <li>
52          You are anticipating an advance in the broad market or market sector measured by the underlying index in the
53          near future.
54        </li>
55        <li>You want to take an aggressive position that can provide a great deal of leverage.</li>
56        <li>
57          You make this decision aware of the possibility that you may lose the entire premium you pay for the option.
58        </li>
59      </ul>
60
61      <p>
62        An index call option gives the purchaser the right to participate in underlying index gains above a
63        predetermined strike price until the option expires. The purchaser of an index call option has unlimited profit
64        potential tied to the strength of advances in the underlying index.<br />
65        &nbsp;
66      </p>
67
68      <div class="strategybg">
69        <div class="strategyimg image">
70          <figure class="figure--right">
71            <img
72              alt="Long Index Call P&amp;L chart; Long call at 205 (red dot); Max loss $475, Unlimited profit above 209.75"
73              height="260px"
74              src="https://www.optionseducation.org/getmedia/d5b272c2-7a00-4f55-9990-0fdbad7b483c/Buying-Index-Call_PnL_final_approved.png?width=260&amp;height=260"
75              title="Long Index Call P&amp;L chart"
76              width="260px"
77            />
78            <figcaption>Net Position (at expiration)</figcaption>
79          </figure>
80        </div>
81        <h3 id="h3-item-3">Scenario</h3>
82
83        <p>
84          Assume that XYZ symbolizes the underlying index that interests you and it is currently at a level of 200. You
85          decide to purchase a 6-month XYZ 205 call for a quoted price of $4.75 per contract. Your net cost for this
86          call is $475 ($4.75 x 100 multiplier). You are risking $475 if the underlying index level is not above the
87          strike price of 205 when the XYZ call expires.
88        </p>
89
90        <p>
91          The&nbsp;<b>break-even point</b>&nbsp;(BEP) at expiration is an XYZ index level of 209.75 (strike price 205 +
92          premium paid $4.75) because the call will be worth its&nbsp;<b>intrinsic value</b>&nbsp;of $4.75, which is
93          what you originally paid for it. The higher the XYZ index settlement value is above the break-even point at
94          expiration, the greater your profit.
95        </p>
96
97        <h3 id="h3-item-4">Possible Outcomes at Expiration</h3>
98
99        <p><b>1. XYZ index level above the break-even point (209.75):</b></p>
100
101        <p>
102          If at expiration XYZ index has advanced to 215, the XYZ 205 call will be worth its intrinsic value of $10
103          (settlement value 215 - strike price 205). Your net profit in this case would be $525 (settlement amount $1000
104          received from exercise - net cost of call $475).
105        </p>
106
107        <table>
108          <tbody>
109            <tr>
110              <th colspan="4">Buy XYZ index 205 Call at $4.75 with index at 200 net cost for call = $475</th>
111            </tr>
112            <tr>
113              <th>Level of XYZ index at expiration</th>
114              <td>XYZ index declines to 198 (below strike)</td>
115              <td>XYZ index advances to 207 (between strike and BEP)</td>
116              <td>XYZ index advances to 215 (above BEP)</td>
117            </tr>
118            <tr>
119              <th>Move in level of index</th>
120              <td>down 2 pts.</td>
121              <td>up 7 pts.</td>
122              <td>up 15 pts.</td>
123            </tr>
124            <tr>
125              <th>
126                Value of call at expiration<br />
127                (per contract)
128              </th>
129              <td>0 (out-of-the-money)</td>
130              <td>$2</td>
131              <td>$10</td>
132            </tr>
133            <tr>
134              <th>Less premium paid for call</th>
135              <td>$4.75</td>
136              <td>$4.75</td>
137              <td>$4.75</td>
138            </tr>
139            <tr>
140              <th>
141                Net profit/loss*<br />
142                (per contract x 100)
143              </th>
144              <td>–$475</td>
145              <td>–$275</td>
146              <td>$525</td>
147            </tr>
148          </tbody>
149        </table>
150
151        <p>*Exclusive of commissions, transaction costs and taxes.</p>
152
153        <p><b>2. XYZ index level between strike price (205) and break-even point (209.75):</b></p>
154
155        <p>
156          If at expiration XYZ index has advanced to 207, the XYZ 205 call will be worth its intrinsic value of $2.00
157          (settlement value 207 - strike price 205). You could exercise the option and receive the settlement amount of
158          $200 ($2.00 intrinsic value x 100 multiplier). This amount would be less than the net amount paid for the call
159          ($475), but it would offset some of that cost. The net loss in this case would be $275 (net cost of call $475
160          - settlement amount $200 received from exercise). This loss represents a little more than half of your initial
161          investment.&nbsp;
162        </p>
163
164        <p><b>3. XYZ index level below strike price (205):</b></p>
165
166        <p>
167          If at expiration XYZ index has declined to 198, the call would have no value because it is out-of-the-money.
168          You will have lost all of your initial investment, a net of $475. The net premium paid for an index option
169          represents the maximum loss for an option purchaser.&nbsp;
170        </p>
171
172        <p><b>Note:</b>&nbsp;No matter how far XYZ declines below the strike price, the loss will not exceed $475.</p>
173      </div>
174    </div>
175  </div>
176</div>
177`;export{t as default};

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