Question

This question is only for
Advanced modulator
Brainily Star
Arya Bhatt
The sage etc.

other answer will be reported ​

Answer 1

Answer:

$\huge{\red{26}}$

Step-by-step explanation:

Note the pattern

$\frac{ {7}^{2} + {5}^{2} }{7 - 5} = \frac{49 + 25}{2} = \frac{74}{2} = 37 \\ \\ \\ \frac{ {8}^{2} + {4}^{2} }{8 - 4} = \frac{64 + 36}{4} = \frac{80}{4} = 20 \\ \\ \frac{ {10}^{2} + {6}^{2} }{10 - 6} = \frac{100 + 36}{4} = \frac{136}{4} = 34$

So by following this pattern we get

$\frac{ {6}^{2} + {4}^{2} }{6 - 4} = \frac{36 + 16}{2} = \frac{52}{2} = 26$

Answer 2

Answer:

Solution :-

✭ In case of first one : (Refer the first picture)

$\implies \sf \dfrac{(7^2 + 5^2)}{(7 - 5)}$

$\implies \sf \dfrac{(7 \times 7) + (5 \times 5)}{2}$

$\implies \sf \dfrac{49 + 25}{2}$

$\implies \sf \dfrac{\cancel{72}}{\cancel{2}}$

$\implies \sf\bold{\purple{37}}$

Similarly,

✭ In case of second one : (Refer the second picture)

$\implies \sf \dfrac{(10^2 + 6^2)}{(10 - 6)}$

$\implies \sf \dfrac{(10 \times 10) + (6 \times 6)}{4}$

$\implies \sf \dfrac{100 + 36}{4}$

$\implies \sf \dfrac{\cancel{136}}{\cancel{4}}$

$\implies \sf\bold{\purple{34}}$

Similarly,

✭ In case of third one : (Refer the third picture)

$\implies \sf \dfrac{(8^2 + 4^2)}{(8 - 4)}$

$\implies \sf \dfrac{(8 \times 8) + (4 \times 4)}{4}$

$\implies \sf \dfrac{64 + 16}{5}$

$\implies \sf \dfrac{\cancel{80}}{\cancel{4}}$

$\implies \sf\bold{\purple{20}}$

Now, we have to find the fourth one : (Refer the fourth picture)

Similarly,

$\leadsto \sf \dfrac{(6^2 + 4^2)}{(6 - 4)}$

$\leadsto \sf \dfrac{(6 \times 6) + (4 \times 4)}{2}$

$\leadsto \sf \dfrac{36 + 16}{2}$

$\leadsto \sf \dfrac{\cancel{52}}{\cancel{2}}$

$\leadsto \sf\bold{\red{26}}$

$\therefore$ The answer for the last box is 26.