Temperature when a 40 g ice cube at 0.0C is dropped into 500ml of water at 30C?

  • Thread starter Thread starter Maggie 13
  • Start date Start date
  • Tags Tags
    Chemistry
AI Thread Summary
To find the final temperature when a 40 g ice cube at 0.0°C is dropped into 500 mL of water at 30°C, the heat transfer principles must be applied. The relevant equations include mcΔT for the water and the heat of fusion for the ice. As the ice melts, it absorbs heat without changing temperature until it becomes water at 0°C. After melting, the combined mass of water from the melted ice and the original water will reach a new equilibrium temperature. Understanding these concepts is essential for solving the problem accurately.
Maggie 13
Messages
1
Reaction score
0
I am new to this ... I mean forums never done it before so bear with me.
Need help with this chem question
A 40 g ice cube at 0.0C is dropped into %00ml of water at 30C. Assuming the ice melts completely,find the final temperature.
I need the equation to use and the math explained step by step if some one can help
Thanks

these are the formulas that i know i need to use
mc(delta) t... (don't know how to get the symbol for delta)
nH
 
Physics news on Phys.org
I assume that '%00ml' refers to 500 mL?

Try editing your post to clearly refer to the formulas you know or intend to use.

Hint: At 0C, ice begins to melt. This heat is the heat of fusion. After melting, the material (now 40 g of water) is still at 0C and has a heat capacity that is different from that of ice.
 
I don't get how to argue it. i can prove: evolution is the ability to adapt, whether it's progression or regression from some point of view, so if evolution is not constant then animal generations couldn`t stay alive for a big amount of time because when climate is changing this generations die. but they dont. so evolution is constant. but its not an argument, right? how to fing arguments when i only prove it.. analytically, i guess it called that (this is indirectly related to biology, im...
Back
Top