02 Greatest Integer Function y = intx

02 Greatest Integer Function y = intx

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02 Greatest Integer Function y = intx
02 Greatest Integer Function y = intx
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`intx^2sinx dx`

`intx^2sinx dx`
Maximise the function `Z=11x+7y`, subject to the constraints `x le 3, yle 2, x ge 0, y ge 0`

Maximise the function `Z=11x+7y`, subject to the constraints `x le 3, yle 2, x ge 0, y ge 0`
Greatest Integer Function f(x)=[x]

Greatest Integer Function f(x)=[x]
Greatest IntegerStep Parent Function

Greatest IntegerStep Parent Function
Problem: A is open if and only if int(A)=A

Problem: A is open if and only if int(A)=A
How to Program which return the value of xy & prototype is int power(int *x, int *y)

How to Program which return the value of xy & prototype is int power(int *x, int *y)
If [x] stands for the greatest integer function, the value of ∫_4^10▒〖([x^2])/([x^2-28x+196]+[x^2...

If [x] stands for the greatest integer function, the value of ∫_4^10▒〖([x^2])/([x^2-28x+196]+[x^2...
` int x^(n)dx ` is equal to -

` int x^(n)dx ` is equal to -
e^(x) DIVIDES sin(x) | FIND THE DERIVATIVE (QUOTIENT RULE IN CALCULUS)

e^(x) DIVIDES sin(x) | FIND THE DERIVATIVE (QUOTIENT RULE IN CALCULUS)
Lesson: Greatest Integer Function

Lesson: Greatest Integer Function
Floor function of cos(x) & Continuity

Floor function of cos(x) & Continuity
The Vertical Line Test Explained with a Graphical Tool | Minute Math

The Vertical Line Test Explained with a Graphical Tool | Minute Math
If `y^2=P(x)` is a polynomial of degree 3 then find the value of `d/(dx) (y^3((d^2y)/(dx^2)))`

If `y^2=P(x)` is a polynomial of degree 3 then find the value of `d/(dx) (y^3((d^2y)/(dx^2)))`
Let `f(x)=int x^2/((1+x^2)(1+sqrt(1+x^2)))dx` and `f(0)=0` then `f(1)` is

Let `f(x)=int x^2/((1+x^2)(1+sqrt(1+x^2)))dx` and `f(0)=0` then `f(1)` is