Sure, here is the translated text:

---

|  | 1958 | 1965 |
| :--- | :--- | :--- |
| Total Industrial Production | 100 | 188 |
| Production of Means of Production | $x$ | $\frac{195}{100} x$ |
| Production of Consumer Goods | $y$ | $\frac{177}{100} y$ |

Total Industrial Production = Production of Means of Production + Production of Consumer Goods

$$
100=x+y \quad(1) \quad 100 \cdot 108=195 \cdot x+177 \cdot y
$$

From (I) + (II) it follows: $195 x+177(100-x)=18800$, i.e., $x=61.1$.

In 1958, the share of the production of means of production was approximately $61.1\%$ of the total production. From the table, it follows:

Let $p$ be the required percentage for the production of means of production in 1965, then it must hold:

$$
188: 100=\frac{195}{100} \cdot 61.1: p \Rightarrow p=63.4
$$

In 1965, the share of the production of means of production is 63.4% of the total industrial production.
## Task 2 - V10922

According to our seven-year plan, the industrial production of the German Democratic Republic will increase significantly. The total industrial production will grow by 88% from 1958 to 1965. The production of means of production (i.e., raw materials, machinery, equipment for industry, agriculture, and transportation, etc.) will increase by 95%, while the production of consumer goods (i.e., goods intended for the needs of the population) will increase by 77%.

What percentage of the total industrial production did the production of means of production account for in 1958? What percentage will it account for in 1965?