Reality or suy 10.5+ x + a * + ad for any fixed constant a> 0 and x> 0. T dx * daž

Differentiate w.r.t. x the function : x^x + x^a + a^x + a^a , for some fixed a > 0 and x > 0

Differentiate w.r.t. x the function x^x+x^a+a^x+a^a , for some fixed a > 0 and x > 0 .

Differentiate w.r.t x the function x^(x) + x^(a) + a^(x) + a^(a) , for some fixed a gt 0 and x gt 0 .

Let f (x) be function defined on [0,1] such that f (1)=0 and for any a in (0,1], int _(0)^(a) f (x) dx - int _(a)^(1) f (x) dx =2 f (a) +3a +b where b is constant. int _(0)^(1) f (x) dx =

A conductor lies along the z-axis at -1.5 le z lt 1.5 m and carries a fixed current of 10.0 A in - hat(a)_(z) direction ( see figure). For a field vec(B) = 3.0 xx 10^(-4) e^(-0.2x) hat(a)_(y) T , find the power required to move the conductor at constant speed to x = 2.0 m , y = 0 m in 5xx 10^(-3)s . Assume parallel motion along the x-axis .

A conductor lies along the z -axis at -1.5 le z lt 1.5 m and carries a fixed current of 10.0 A in - hat(a)_(z) direction ( see figure). For a field vec(B) = 3.0 xx 10^(-4) e^(-0.2x) hat(a)_(y) T , find the power required to move the conductor at constant speed to x = 2.0 m , y = 0 m in 5xx 10^(-3)s . Assume parallel motion along the x-axis .

A conductor lies along the z-axis at -1.5 le z lt 1.5 m and carries a fixed current of 10.0 A in -hata_(z) direction (see figure). For a filed of vecB = 3.0 xx 10^(-4) e^(-0.2x) hata_(y) T, find the power required to move the conductor at constant speed to x=2.0 m, y=0 m in 5 xx 10^(-3) s. speed to x=2.0 m, y=0 m in 5 xx 10^(-3) s. Assume parallel motion along the x-axis.

Differentiate w.r.t.x the function x^(x)+x^(a)+a^(x)+a^(a) for some fixed a>0 and x>0

Differentiate w.r.t.x the function in Exercises 1 to 11. x^(x)+x^(a)+a^(x)+a^(a) , for some fixed a gt 0" and "x gt 0 .