`int_(0)^(4) {sqrt(x)}` is equal to, where {x} denotes the fraction part of x.

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int_(0)^(4) {sqrt(x)} is equal to, where {x} denotes the fraction part of x. | 12 | DEFINITE IN... int_(0)^(4) {sqrt(x)} is equal to, where {x} denotes the fraction part of x. | 12 | DEFINITE IN...
Let {x} & [x] denotes the fractional and integral part of a real number x resptivly.Solve 4{x}=x+[x] Let {x} & [x] denotes the fractional and integral part of a real number x resptivly.Solve 4{x}=x+[x]
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Solve 4{x} = [x] + {x} where {x} and [x] denote the fractional and integral parts respectively of x. Solve 4{x} = [x] + {x} where {x} and [x] denote the fractional and integral parts respectively of x.
If \( \{x\} \) denotes the fractional part of \( x \), then \( I=\int_{0}^{100}\{\sqrt{x}\} d x ... If \( \{x\} \) denotes the fractional part of \( x \), then \( I=\int_{0}^{100}\{\sqrt{x}\} d x ...
If `[x] and {x}` denote the integral part and the fractional part of a real number x, then th If `[x] and {x}` denote the integral part and the fractional part of a real number x, then th
Fractional part of x Fractional part of x
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