24. Find the number of integer solutions ( $x ; y ; z$ ) of the equation param1, satisfying the condition param2.

| param1 | param2 |  |
| :---: | :---: | :---: |
| $27^{a} \cdot 75^{b} \cdot 5^{c}=75$ | $\|a+b+c\| \leq 101$ |  |
| $27^{a} \cdot 75^{b} \cdot 5^{c}=375$ | $\|a+b+c\|<98$ |  |
| $27^{a} \cdot 75^{b} \cdot 5^{c}=1875$ | $\|a+b+c\| \leq 111$ |  |
| $27^{a} \cdot 75^{b} \cdot 5^{c}=\frac{125}{3}$ | $\|a+b+c\| \leq 139$ |  |
24. Find the number of integer solutions ( $x ; y ; z$ ) of the equation param1, satisfying the condition param2.

| param1 | param2 | Answer |
| :---: | :---: | :---: |
| $27^{a} \cdot 75^{b} \cdot 5^{c}=75$ | $\|a+b+c\| \leq 101$ | 51 |
| $27^{a} \cdot 75^{b} \cdot 5^{c}=375$ | $\|a+b+c\|<98$ | 48 |
| $27^{a} \cdot 75^{b} \cdot 5^{c}=1875$ | $\|a+b+c\| \leq 111$ | 56 |
| $27^{a} \cdot 75^{b} \cdot 5^{c}=\frac{125}{3}$ | $\|a+b+c\| \leq 139$ | 69 |