University professor with 10+ years tutoring experience. We are given the heat, the temperature and the specific heat of copper. M = mass = ? Q = mcδt where q is the heat absorbed, m is the mass of the copper sample, c is the specific heat capacity of copper, and δt is the temperature change. 43.6 kj = m (0.385 j/g°c) (30.0°c) simplifying, we can convert kj to j and cancel out the units of °c:

A sample of copper absorbs 43.6 kj of heat, resulting in a temperature rise of 75.0oc. This problem has been solved! Web a sample of copper absorbs 43.6 kj of heat, resulting in a temperature rise of 40.0°c, determine the mass (in kg) of the copper sample if the specific heat capacity of copper is 0.385 j/g°c. Web a sample of copper absorbs 43.6 kj of heat, resulting in a temperature rise of 50.0°c, determine the mass (in kg) of the copper sample if the specific heat capacity of copper is 0.385 j/g°c.

Web 1 expert answer. Step 1/3first, we need to convert the heat absorbed from kj to j: 43.6 kj = m (0.385 j/g°c) (30.0°c) simplifying, we can convert kj to j and cancel out the units of °c:

C = specific heat of copper = 0.385 j/g/deg. This problem has been solved! University professor with 10+ years tutoring experience. M = mass = ? Here’s the best way to solve it.

Web a sample of copper absorbs 43.6 kj of heat, resulting in a temperature rise of 30.0°c, determine the mass (in kg) of the copper sample if the specific heat capacity of copper is 0.385 j/g°c. 1.8k views 5 years ago. Determine the mass (in kg) of the copper sample if the specific heat capacity of copper is 0.385 j/gâ°c.

7.94 Kg 1.26 Kg 1.51 Kg 3.64 Kg 6.62 Kg.

Two students are given energy from copper. Use the formula q = mcδt to find the mass (m) of the copper sample 43.6 x 10^3 j = m x 0.385 j/g°c x 50.0°c m = (43.6 x 10^3 j) / (0.385 j/g°c x 50.0°c) m = 2.26 kg \textbf {the mass of the copper sample is 2.26 kg.} Web a sample of copper absorbs 43.6 kj of heat, resulting in a temperature rise of 75.0°c, determine the mass (in kg) of the copper sample if the specific heat capacity of copper is 0.385 j/g°c. The specific heat capacity of copper (c) is 0.39.

Here’s The Best Way To Solve It.

100% (2 ratings) share share. Web chemistry and math tutor. Web a sample of copper absorbs 43.6 kj of heat, resulting in a temperature rise of 30.0°c, determine the mass (in kg) of the copper sample if the specific heat capacity of copper is 0.385 j/g°c. The heat equation q is equal to the mc delta t and we can use it to solve for m.

We Want To Find Out The Mass.

In this case, we are given that the heat absorbed (q) is 43.6 kj and the temperature rise (δt) is 90.0°c. 1.8k views 5 years ago. Q = mcδt where q is the heat absorbed, m is the mass of the copper sample, c is the specific heat capacity of copper, and δt is the temperature change. Determine the mass (in kg) of the copper sample if the specific heat capacity of copper is 0.385 j/gâ°c.

A Sample Of Copper Absorbs 43.6 Kj Of Heat, Resulting In A Temperature Rise Of 75°C, Determine The.

∆t = change in temperature =75.0ºc. Web to determine the mass of the copper, we can use the equation q = mcδt, where q is the heat absorbed, m is the mass, c is the specific heat capacity, and δt is the temperature change. University professor with 10+ years tutoring experience. Plugging in the given values, we get:

Determine the mass (in kg) of the copper sample if the specific heat capacity of. A sample of copper absorbs 43.6 kj of heat, resulting in a temperature rise of 40.0â°c. Q = heat = 43.6 kj = 43,600 j. ∆t = change in temperature =75.0ºc. This problem has been solved!