Question

$2^{2}+8÷4=$
$6^{2}×3+9=$
$6+6^{3}-12=$
$8×12^{3}+11=$
$8^{2}×2÷4=$
$7^{3}+12÷3=$
$3+9^{2}-5=$
$5+9×3^{3}=$
$6^{3}-4^{2}+8=$
$7+1^{3}-8=$

Explanation:

Step1: Solve $6^2 \times 3 \div 9$

First calculate exponent: $6^2=36$
Multiply: $36 \times 3 = 108$
Divide: $\frac{108}{9}=12$

Step2: Solve $6 + 6^3 - 12$

Calculate exponent: $6^3=216$
Add: $6 + 216 = 222$
Subtract: $222 - 12 = 210$

Step3: Solve $8 \times 12^3 + 11$

Calculate exponent: $12^3=1728$
Multiply: $8 \times 1728 = 13824$
Add: $13824 + 11 = 13835$

Step4: Solve $8^2 \times 2 \div 4$

Calculate exponent: $8^2=64$
Multiply: $64 \times 2 = 128$
Divide: $\frac{128}{4}=32$

Step5: Solve $7^3 + 12 \div 3$

Calculate exponent: $7^3=343$
Divide: $\frac{12}{3}=4$
Add: $343 + 4 = 347$

Step6: Solve $3 + 9^2 - 5$

Calculate exponent: $9^2=81$
Add: $3 + 81 = 84$
Subtract: $84 - 5 = 79$

Step7: Solve $5 + 9 \times 3^3$

Calculate exponent: $3^3=27$
Multiply: $9 \times 27 = 243$
Add: $5 + 243 = 248$

Step8: Solve $6^3 - 4^2 + 8$

Calculate exponents: $6^3=216$, $4^2=16$
Subtract: $216 - 16 = 200$
Add: $200 + 8 = 208$

Step9: Solve $7 + 1^3 - 8$

Calculate exponent: $1^3=1$
Add: $7 + 1 = 8$
Subtract: $8 - 8 = 0$

Answer:

$6^2 \times 3 \div 9 = 12$
$6 + 6^3 - 12 = 210$
$8 \times 12^3 + 11 = 13835$
$8^2 \times 2 \div 4 = 32$
$7^3 + 12 \div 3 = 347$
$3 + 9^2 - 5 = 79$
$5 + 9 \times 3^3 = 248$
$6^3 - 4^2 + 8 = 208$
$7 + 1^3 - 8 = 0$