How Do I Draw a Decay Scheme in Radiochemistry?

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To draw a decay scheme in radiochemistry, it is essential to understand the provided numerical data and how it relates to radioactive decay processes. Beginners are encouraged to consult recommended textbooks and online resources for examples of decay chains. Seeking guidance from a tutor can also provide clarity on the subject. It is important to make an initial attempt at creating a decay scheme and share it for feedback. Engaging with these resources will enhance understanding and facilitate learning in radiochemistry.
Kacey679
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Homework Statement
How do you solve this: Draw a decay chain of Y (88) with these conditions: electron capture (p>99%) and beta-plus (p<1%). Energy of gamma-quantums (keV): 2734 (р < 1%), 1836 и 898. The masses of 88Y atoms and 88Sr are 87.90950305 and 87.90562436 u, respectively; the invariant mass of the electron is 0.00054858 u.
Relevant Equations
Y(88)->Sr(88)
I don't understand clearly what I have to do with the presented info (numbers). I've only just started radiochemistry and nobody has explained to me how to draw decay schemes. If you have any suggestions, advice, or recommended literature (or even step-by-step instructions), it would be a God's blessing for me.
 
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Kacey679 said:
I don't understand clearly what I have to do with the presented info (numbers). I've only just started radiochemistry and nobody has explained to me how to draw decay schemes. If you have any suggestions, advice, or recommended literature (or even step-by-step instructions), it would be a God's blessing for me.
Welcome to PF @Kacey679. The rules here require that you first show evidence of your own effort. So you could…
1) Check what the recommended textbook(s) for your course say.
2) Do a Google search and see what examples of decay chains look like.
3) Ask your tutor for guidance.
4) Using the information obtained in (one or more of) the above steps, make a first attempt and post it here, for feedback.
 
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The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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