`32-[48-:{36-(27-bar(16-9))}]=` ?

Simplify :48-[18-{16-(5-bar(4-1))}]

4940 divide [{12 + 16 (48-(8-bar(15+6)))}]

[3077 - 85{32 divide 8 xx (24-bar(36-18))}]

(0.bar1)^(2)[1-9(0.bar(16))^(2)]=?

26xx(-48)+(-48)xx(-36)

Simplify : (i) (7)/(24)xx-48 (ii) (-19)/(36)xx16 (iii) (-3)/(4)xx(4)/(3) (iv) -13xx(17)/(26) (v) (-13)/(5)xx-10 (vi) (-9)/(16)xx(-64)/(27)

The maximum slope of the curve y=-x^(3)+3x^(2)+9x-27 is 0(b)12(c)16 (d) 32

If |bar(a)|=|bar(b)|=|bar(c)|=2 , and bar(a)*bar(b)=bar(b).bar(c)=bar(c)*bar(a)=2 then [bar(a) bar(b) bar(c)] = (1). 3sqrt(2) (2). 4sqrt(2) (3).32 (4).48

If x=(3)/(16)(3)+(3.7)/(16.32)(3)^(2)+(3.7.11)/(16.32.48)(3)^(3) +… then show that x^(2)+2x=7