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CISC    
复杂指令集计算机

复杂指令集计算机

CISC
n 1: an agency of the Canadian government that unifies the
intelligence units of Canadian law enforcement agencies
[synonym: {Criminal Intelligence Services of Canada}, {CISC}]
2: (computer science) a kind of computer architecture that has a
large number of instructions hard coded into the CPU chip
[synonym: {complex instruction set computing}, {complex
instruction set computer}, {CISC}] [ant: {RISC}, {reduced
instruction set computer}, {reduced instruction set
computing}]

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  • Khan Academy
    If you're seeing this message, it means we're having trouble loading external resources on our website If you're behind a web filter, please make sure that the domains * kastatic org and * kasandbox org are unblocked
  • Multiplicity of zeros of polynomials (video) | Khan Academy
    A zero of a polynomial is a value that you can plug in for x to make the whole expression equal 0 -1 is a zero of the polynomial x⁵+1, since (-1)⁵+1=0 Most polynomials have multiple different zeroes 1 and 2 are both zeroes of x²-3x+2
  • Graphs of polynomials (article) | Khan Academy
    Analyze polynomials in order to sketch their graph Skip to main content If you're seeing this message, it means we're having trouble loading external resources on our website If you're behind a web filter, please make sure that the domains * kastatic org and * kasandbox org are unblocked
  • AI for Teachers - Khan Academy
    When we are given a list of the zeros of a polynomial, we can conclude the polynomial must have certain factors, which gives us information about the equation of the polynomial
  • Polynomial graphs: FAQ - Khan Academy
    For the end behavior of a polynomial we only need to look at its highest degree term, which will be in the form 𝑎𝑥ⁿ, where 𝑎 is a real non-zero number and 𝑛 is a whole number Since 𝑛 is a whole number, we are essentially multiplying 𝑎 by 𝑥, 𝑛 times and we can write 𝑎𝑥ⁿ = 𝑎⋅𝑥⋅𝑥⋅𝑥⋅ ⋅𝑥
  • Finding zeros of polynomials (1 of 2) - Khan Academy
    First, find the real roots And let's sort of remind ourselves what roots are So root is the same thing as a zero, and they're the x-values that make the polynomial equal to zero
  • Finding zeros of polynomials (example 2) (video) | Khan Academy
    Sal finds all the zeros (which is the same as the roots) of p(x)=(3x⁴-8x³+15x-40)(3x-8)²





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