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y
2
=
8
x
+
5
পরাবৃত্তের উপকেন্দ্রিক লম্বের দৈর্ঘ্য-
5
8
5
8
8
ANSWER : 3
Descrption
<p> এই প্রশ্নে একটি <strong>পরাবৃত্ত</strong> (Parabola) এর সমীকরণ দেয়া আছে। পরাবৃত্তের সাধারণ সমীকরণ হল: </p><figure class="image"><img src="data:image/png;base64,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"></figure><p> </p><p style="margin-left:0px;">যেখানে, <strong>a</strong> = পরাবৃত্তের উন্নতি (Parabola’s stretch), <strong>(h,k)</strong> = পরাবৃত্তের শীর্ষ (Parabola’s vertex)।</p><p style="margin-left:0px;">নির্দিষ্ট প্রশ্নে, <strong>a</strong> =1/8, <strong>h</strong> = -5/8, <strong>k</strong> = 5/8</p><figure class="image"><img src="data:image/png;base64,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"></figure><p>পরাবৃত্তের <strong>উপকেন্দ্রিক লম্ব</strong> (Latus rectum) হল: </p><figure class="image"><img src="data:image/png;base64,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"></figure><p>নির্দিষ্ট পরাবৃত্তের জন্য, <strong>a</strong> = 1/8</p><figure class="image"><img src="data:image/png;base64,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"></figure>
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