Science, asked by avcarylle, 9 days ago

what is the mass and volume of water that supplied with 2.26 × 10⁶ J of heat to increase its temperature by 70⁰C?​

Answers

Answered by happychaudhary181
0

Mass is 7.71 kg

3

Volume is 0.0077 m³

Explanation:

Step 1: Enumerate the given values

Given:

Q = 2.26 * 10 ^ 6 * J

AT = 70°C

cp of water = 4.186 J/g°C

density of water = 1000 kg/m³

Step 2: Identify what is being asked.

Required:

Mass

Volume

Step 3: Solve for Mass and Volume

Equation:The formula for Heat Energy is given by:

Q = mcpAT

where: Q - Heat Energy

m - mass

cp-specific heat AT = change in temperature, T2 -

T1

Solution:

Find the mass by substituting the value of Q, cp and AT in the formula m = (2.26 x 10°J)/(4.186 J/g°C)(70°C) m = 7712.78 g or 7.71278 kg or 7.71 kg

2.26 x 100J = (m)(4.186 J/g°C)(70°C)

Find the volume using the density of water which is by using the formula for density

p = m/v

where: p - density

m- volume

V - volume

Solution:

Substitute the value of p and m in the equation:

1000 kg / (m ^ 3) = (7.71278 kg) / v

v = (7.71278 kg) / (1000 kg / (m ^ 3))

v = 0.00771278m ^ 3 or 0.0077 m³

Answered by jainpreyasi24
0

Answer:

Mass is 7.71 kg

Volume is 0.0077 m³

Explanation:

Step 1: Enumerate the given values.

Given:

Q = 2.26 x 10⁶J

∆T = 70°C

cp of water = 4.186 J/g°C

density of water = 1000 kg/m³

Step 2: Identify what is being asked.

Required:

Mass

Volume

Step 3: Solve for Mass and Volume

Equation:

The formula for Heat Energy is given by:

Q = mcp∆T

where: Q - Heat Energy

m - mass

cp - specific heat

∆T = change in temperature, T2 - T1

Solution:

Find the mass by substituting the value of Q, cp and ∆T in the formula

2.26 x 10⁶J = (m)(4.186 J/g°C)(70°C)

m = (2.26 x 10⁶J)/(4.186 J/g°C)(70°C)

m = 7712.78 g or 7.71278 kg or 7.71 kg

Find the volume using the density of water which is by using the formula for density

ρ = m/v

where: ρ - density

m - volume

v - volume

Solution:

Substitute the value of ρ and m in the equation:

1000 kg/m³ = (7.71278 kg)/v

v = (7.71278 kg)/(1000 kg/m³)

v = 0.00771278 m³ or 0.0077 m³

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