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Bess [88]
2 years ago
15

A computer is performing a binary search on the sorted list of 7 numbers below. What is the maximum number of iterations needed

to find the item?
Computers and Technology
1 answer:
omeli [17]2 years ago
6 0

Answer:

7 iterations

Explanation:

my teacher said so

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A continuous-time periodic signal x(t) is real valued and has a fundamental period T = 8. The nonzero Fourier series coefficient
Gala2k [10]

Answer:

x(t) = −2 cos ( \frac{\pi }{4}t  − \frac{\pi }{2} ) + 4 cos ( \frac{5\pi }{4}t )

Explanation:

Given:

Fundamental period of real valued continuous-time periodic signal x(t) = T = 8

Non-zero Fourier series coefficients for x(t) :

a₁ = a^{*}_{-1} = j

a₅ = a_{-5} = 2  

To find:

Express x(t) in the form

               ∞

x(t) =        ∑    A_{k} cos ( w_{k} t + φ_{k} )

              _{k=0}  

Solution:

Compute fundamental frequency of the signal:

w₀ = 2 π / T

     = 2 π / 8               Since T = 8

w₀  = π / 4

                   ∞

                    ∑ a_{k}e^{jw_{0}t }

x(t) =          k=⁻∞

   

     =  a_{1}e^{jw_{0} t} + a_{-1}e^{-jw_{0} t} + a_{5}e^{5jw_{0} t}+a_{-5}e^{-5jw_{0} t}  

     =  je^{j(\pi/4)t} - je^{-j(\pi/4)t} +2e^{(5\pi/4)t}+2e^{-(5\pi/4) t}

     = −2 sin ( \frac{\pi }{4}t ) + 4 cos ( \frac{5\pi }{4}t )

     = −2 cos ( \frac{\pi }{4}t  − \frac{\pi }{2} ) + 4 cos ( \frac{5\pi }{4}t )

7 0
3 years ago
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