8557 + 1723 – 1231 – 7321 = (?)³

645 + 456 – 987 - √? = (3)⁴

(√7921 − (2197)^1/3) × 1/4 = ?

[³√1331]/11 + √81 + ? = 27

27² × 12³/(48/0.5²) = 3^?

? = [{(45.6)² - (45.4)² + 0.4}/(4.7)² - (4.6)²]

√? + 18 = √2704

?² – 500 = (√1089 × 5)% of 3000 – 1850

√784 + √841 + √1024 + 79 × 5 = ?²

(√529 - √289) × 12 = 136 = ?²

√(?² - 4.75) = 1/8 × {(31² - 61)}/25

(√400) + 145 ÷ 5 = ?

102 ÷ (√289 × 34.8 ÷ 87) + (?)² = 799

14 × 627 ÷ √1089 = (?)³ + 141

\(\sqrt{24\times435\div ?+\sqrt{256}+45 \% \times 40}=18\)

555 - 210 + √? = 19² + 27 × 7 ÷ 21

(5625)^1/2 + (1225)^1/2 - 12 × 9 = 32^?

√2116 × √4.84 + 48% of 400 = ? + 96

1/5[-212 - (-351) ÷ (-√729)] + ?² = 180

√88.36 + √5184 - 44.479 = ? + √10.89

(√576 + √361) × 4 = ? ÷ 3

³√4096 + √6561 ÷ 81 - ³√6859 ÷ 19 = ? - ³√2197

√441 + {25/4 - (\(2\dfrac{3}{6}+3\dfrac{2}{4} \)) + 3/5}

2520 ÷ 6² × 0.8 – √1089 + 28² ÷ 49 = ?

(2744)^1/3 + (18)² - 121 = ? - 69 × 5

6³ + 8² + 124 = ?

72% of √705600 ÷ 1.6 = ? × 31.5

(4 ÷ 0.25)² ÷ (16 × 64)² × (8 × 0.5)⁹ = (16 × 0.25)^{? + 3}

5¹ × 2² × 5³ × 2⁴ = 10^? × ?

(0.3)³ × (0.09) × (0.027) = (0.0081) ^?+2

√[16² × 420 ÷ 56 – 875 ÷ 3.5 × 6.2 + 414] = ? – (246 ÷ 41)

? = {(√1764 + 6! – 362)% of 7³} ÷ 4

\(\frac{15^2+31^2+15\times62}{11^2+12^2+11\times24}=(?)^2\)

(456 ÷ √361)% of 16000 = (?)³ + 465

(8)³ – 128.1 ÷ 2.1 + 0.625 × 96 × 32.5 = (?)⁴

(9)⁷ ÷ (27)⁴ × (243)^0.8 = (3)^{? - 4}

√(7/9 × 27% of 4200 ÷ 18 + 31) = ?

[35.7 ÷ (√289 × 15.3 ÷ 51)] + (?)² = 536

√289 + \(\sqrt{338 × 32}\) = ? + √121

2722 - 17.5 × 12.5 × 1520 ÷ 190 + (18)² = (?)⁴

6² = (18 × 8 − ? × 2)/3

? = √(6 × 3 × 5 + 50% of 620)

25.6% of 250 + √? = 119

247 ÷ (2197)^1/3 × ? – 349 = 848

? = √0.64 + ³√0.027 + ⁴√0.0016 + ⁴√2.0736 + √0.09

(1331)^1/3 + (625)^1/4 = (?)²

\(\sqrt{22^2\div?-4\times39}\div(\frac{9}{3.5}\times12.6\div4.5)=5\)

Solve: \((43\times62\times43\times62)\div\left(2\left(\sqrt{3844\div2} \right)^2 \right)\)

What value will come in place of question mark (?) in the following question?

247 ÷ (2197)^1/3 × ? – 349 = 848

Find the value of \(\sqrt{625}+ \sqrt{\frac{625}{100}}+ \sqrt{\frac{625}{10000}} + \sqrt{\frac{625}{1000000}}\).