| Person | High |
|---|---|
| A. Abrahams | 163 cm |
| B. Boyle | 172 cm |
| C. Cornell | 183cm |
You plug your measurement into an equation used to estimate the overall height of an adult male based on femur length:
| Person | High |
|---|---|
| A. Abrahams | 163 cm |
| B. Boyle | 172 cm |
| C. Cornell | 183cm |
someone put knowledge about the world in a formula
We will use matrix notation most of the time
10 min
parameters of the model
has only one row or column
transposed vector
5 minutes
| Water | Glucose | Vitamins | |
|---|---|---|---|
| Sample 1 | 100 g | 10 g | 1 g |
| Sample 2 | 70 g | 20 g | 2 g |
| Sample 3 | 90 g | 10 g | 1 g |
| Water | Glucose | Vitamins | |
|---|---|---|---|
| Caloric density | 0 kcal/ g | 4kcal/ g | 0 kcal/ g |
| Price | 0 €/ g | 0.02 €/ g | 0.10 €/ g |
Caloric energy of Sample 1
We could write a for-loop!
Caloric energy
Task
Price
5 minutes
Price
even more convenient:
You will be able to
numpy provides a data structure for matrices
45 minutes
Equation I
Equation II:
We can rewrite this system in matrix form
Equation I:
Equation II:
there is no solution
You want to create a new growth medium on industrial scale.
You base the the new medium on two existing products (A and B).
You want to create 400 kg of the new mixture.
Component A costs 18 €. Component B costs 22 €.
How much (kg) of A and B do You need, if the new mixture should cost 19,50 €?
First, create two formulas by what You know. Then reformulate them as a matrix multiplication and solve them using numpy.