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কোন বিজ্ঞানীকে আলোর কোয়ান্টাম তত্ত্বের প্রবক্তা বলা হয়?

ম্যাক্স প্লাঙ্ক

বিজ্ঞানী হাইগেন্স

ম্যাক্সওয়েল

স্যার আইজ্যাক নিউটন

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<p><strong>কোয়ান্টাম তত্ত্ব</strong>: “আলোকরশ্মি যখন কোন উৎস থেকে অনবরত বের না হয়ে অসংখ্য ক্ষুদ্র ক্ষুদ্র বিচ্ছিন্ন প্যাকেট শক্তি গুচ্ছ আকারে বের হয়।” অর্থাৎ, E=hν; যেখানে E= ফোটনের শক্তি, h= প্ল্যাংক ধ্রুবক, ν = ফোটনের কম্পাংক। প্রত্যেক বর্ণের আলোর জন্য এক একটি বিচ্ছিন্ন প্যাকেটের শক্তির নির্দিষ্ট মান রয়েছে।<img class="image_resized" style="width:58.51%;" src="data:image/jpeg;base64,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" alt="কোয়ান্টাম তত্ত্ব এর ছবির ফলাফল"></p>

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