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Solve the following system of six linear equations:
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Chapter 3 Solutions
EBK MATLAB: AN INTRODUCTION WITH APPLIC
- Please show all the steps!arrow_forwardPlease show all the steps!arrow_forward10-3) similar to Lathi & Ding, Prob. P.6.3-7 The Fourier transform P(f) of a the basic pulse p(t) used in a certain binary communication is shown in the figure below: P(f) 1 0.5 0 f₁ = 0.8 √₂ = 1.2 f, MHz (a) From the shape of P(f), explain at what pulse rate this pulse would satisfy Nyquist's first criterion. (b) Assuming that the pulse is a raised-cosine pulse, find its rolloff factor. (c) Find p(t) and verify that this pulse satisfies Nyquist's first criterion in the time domain. (d) Show how rapidly the pulse decays as a function of t, (i.e., what power of t does the envelope obey for large time values).arrow_forward
- Choose the correct answer for from the following sentences: 1. The purpose of the microprocessor is to control b. memory c. processing d. tasks a. switches 2. Which of the following instructions represents base-plus-index addressing mode? a. MOV AL,[BX] b. MOV AL,[SI] c. MOV AL,BX d. MOV AL,[BX+SI] 3. The BIU pre-fetches the instruction from memory and store them in b. memory c. stack d. queue a. register 4. Which function is used to control the PWM (Pulse Width Modulation) on the Arduino output pin? a. digitalRead() b. analogRead() c. digitalWrite() 5. Which port in the PIC16F877A has an 8 external interrupt inputs? a. Port-A b. Port-C c. Port-B d. analogWrite() d. Port-D d. 4KByte 6. How much Flash EEPROM memory program found in the PIC16F877A microcontroller? a. 32KByte b. 16KByte c. 8KBytearrow_forwardSolve and select the correct answer: 2. For a random variable X with pdf: p(x) value of x is = 119 10 for -5≤x≤5. The mean (a) -75 (b) 10 (c) 0 (d) 75 3. Is the matrix A = = [1] orthogonal? Find the rank of A? 0 (a) YES, -1 (b) NO, 2 (c) YES, 2 (d) NO, -1 4. L{et sin(3t)u(t)) = (a) s-3 (s-2)²+9 2 (b) (5-3)² (c) (s-3)²+4 S-2 3 (s-2)²+9 (d) (5-2)²+9 = 5. Given that x is a constant. Choose all the correct solutions for [∞ (AB)] = (a) (AB)T (b) x ATBT (c) α BTAT (d) x (AB)Tarrow_forwardDO NOT WANT AI WILL REJECTarrow_forward
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