1). 14982). 19903). 18564). 1590

1.	1). 14982). 19903). 18564). 1590
Answer» Follow BODMAS rule to solve this question, as per the order given below, Step-1- PARTS of an equation enclosed in 'Brackets' must be solved first, and in the bracket, Step-2- Any mathematical 'Of' or 'Exponent' must be solved next, Step-3- Next, the parts of the equation that contain 'Division' and 'Multiplication' are calculated, Step-4- Last but not LEAST, the parts of the equation that contain 'Addition' and 'Subtraction' should be calculated. Given expression is, $(9{\rm{\;of\ }}\frac{{16}}{3}\ {\rm{of\ }}\frac{{42}}{{32}}\ {\rm{of\ }}\frac{1}{{27}}\ {\rm{of\ }}\frac{3}{4}\ {\rm{of\;}}856 = {\rm{\;}}?)$ ⇒ 9 × (16/3) × (42/32) × (1/27) × (3/4) × 856 = ? ⇒ 48 × 42/32 × 1/27 × ¾ × 856 = ? ⇒ 63 × (1/27) × ¾ × 856 = ? ⇒ 7/3 × ¾ × 856 = ? ⇒ 7/4 × 856 = ? ⇒ ? = 214 × 7 ⇒ ? = 1498

Answer»

Follow BODMAS rule to solve this question, as per the order given below,

Step-1- PARTS of an equation enclosed in 'Brackets' must be solved first, and in the bracket,

Step-2- Any mathematical 'Of' or 'Exponent' must be solved next,

Step-3- Next, the parts of the equation that contain 'Division' and 'Multiplication' are calculated,

Step-4- Last but not LEAST, the parts of the equation that contain 'Addition' and 'Subtraction' should be calculated.

Given expression is,

$(9{\rm{\;of\ }}\frac{{16}}{3}\ {\rm{of\ }}\frac{{42}}{{32}}\ {\rm{of\ }}\frac{1}{{27}}\ {\rm{of\ }}\frac{3}{4}\ {\rm{of\;}}856 = {\rm{\;}}?)$

⇒ 9 × (16/3) × (42/32) × (1/27) × (3/4) × 856 = ?

⇒ 48 × 42/32 × 1/27 × ¾ × 856 = ?

⇒ 63 × (1/27) × ¾ × 856 = ?

⇒ 7/3 × ¾ × 856 = ?

⇒ 7/4 × 856 = ?

⇒ ? = 214 × 7

⇒ ? = 1498

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