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How do I enter this into Wolfram Mathematica? I have been working on this for three days and I cannot figure it out There is

How do I enter this into Wolfram Mathematica? I have been working on this for three days and I cannot figure it out There is nothing helpful on google and the tutorial reading told me nothing. I DO NOT need the problems solved. I need the syntax to enter into wolfram mathematica to make it not give me an error message. image text in transcribed

1.6, p. 22 EVALUATING EXPRESSIONS & SOLVING EQUATIONS #10 (a) evaluate 1 + x + VX + Vx at x = t with an exact answer, and (b) evaluate 1 + x + VX + Vx at x = it with an answer that is a decimal approximation to ten decimal places #31 solve the given equation, using parentheses carefully around expressions and exponents Solve[x*(1 - 2 x)^(-3/2) + (1 - 2 x)^(-1/2) == 0, x] 2.1, p. 38 PLOTTING GRAPHS #9 graph both f(x) = x*(x-3)*(x + 3) and g(x) = Cos[2x] on the same set of axes over the domain (-5,5] and range [-20, 20), using two different colors or styles to distinguish the two graphs from one another #14 graph f(x) = ex and g(x) = Log[x, e) on the same set of axes over the domain (-10, 10) and range (-10, 10), using two different colors or styles to distinguish the two graphs from one another 1.6, p. 22 EVALUATING EXPRESSIONS & SOLVING EQUATIONS #10 (a) evaluate 1 + x + VX + Vx at x = t with an exact answer, and (b) evaluate 1 + x + VX + Vx at x = it with an answer that is a decimal approximation to ten decimal places #31 solve the given equation, using parentheses carefully around expressions and exponents Solve[x*(1 - 2 x)^(-3/2) + (1 - 2 x)^(-1/2) == 0, x] 2.1, p. 38 PLOTTING GRAPHS #9 graph both f(x) = x*(x-3)*(x + 3) and g(x) = Cos[2x] on the same set of axes over the domain (-5,5] and range [-20, 20), using two different colors or styles to distinguish the two graphs from one another #14 graph f(x) = ex and g(x) = Log[x, e) on the same set of axes over the domain (-10, 10) and range (-10, 10), using two different colors or styles to distinguish the two graphs from one another

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