Questions: Calculate the definite integral by referring to the figure with the indicated areas. ∫c0 f(x) dx Area A = 1.379 Area C = 5.669 Area B = 2.322 Area D = 1.716 ∫c0 f(x) dx = 3.01

Solution Steps

To calculate the definite integral \(\int_{c}^{0} f(x) dx\), we need to use the given areas and the provided integral value. The integral value is already given as 3.01, so no further calculation is needed.

We are given the following areas:

• Area \(A = 1.379\)
• Area \(B = 2.322\)
• Area \(C = 5.669\)
• Area \(D = 1.716\)

Additionally, we are provided with the value of the definite integral: \[ \int_{c}^{0} f(x) \, dx = 3.01 \]

The value of the definite integral \(\int_{c}^{0} f(x) \, dx\) is already given as 3.01. Therefore, no further calculations are necessary.

Final Answer