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- clear all
- syms x
- p3 = diff(1-3*x^2-5*x^3+8*x^4)
- p4 = diff(diff(cos(6*x+7)))
- p5 = subs(diff(nthroot(1+5*x^2-2*x^3-7*x^4,6)),x,5.8)
- syms t
- p6 = subs(diff((2*(5/(3-(5+t)))),2),t,5.5)
- p7 = int((6*x^2+8*x+2)*(cos(5*x+3)))
- p8 = int(cos(7*x+6),6,30)
- syms f(x)
- f(x) = (8*x+4+(3/x))
- p10 = f(2)+subs(diff(f(x)),3)
- p11= (subs(diff(f(x)),-3)-6*(subs((diff(f(x),2)),7)))
- p12 = diff((9*x+6)*f(x))
- p13 = simplify(int((9*x+8+(8*x+3)*f(x))))
- g = @(x) 1+4.*x.^2-6.*x.^3-5.*x.^4
- p15 = simplify((diff(g(x))+(g(7*x+6))))
- p16 = subs(diff(g(sin(x))^(1/3),2),x,5)
- p17 = int(g(x),0.08,0.27) + int(x*g(8*x+6),0.09,0.40)
- syms y(t)
- p18 = dsolve(diff(y)+(y/t)==(3*t+7+cos(t)))
- syms h(t)
- p19 = dsolve(diff(h(t))+9*cos(t)==h(t),h(5)==0)
- p20 = fplot(3*x^2+7*x+4)
- p21 = 0
- for (x = 2:2:536)
- p21 = p21 + x;
- end
- p22 = 1
- while (4^p22 < 10^29)
- p22 = p22+1;
- end
- p23 = 21
- for (x = 1:1:42)
- p23 = p23 + (4^x/13^(x+1));
- end
- p24 = 7
- while (p24 < 199781258)
- p24 = p24^4.4 + 7.28;
- end
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