divide and simplify.
reduce then to simplest form. factor into GCF and binomials or polynomials as needed
divide and simplify. reduce then to simplest form. factor into GCF and binomials or polynomials as...
Simplify the following rational expression. If the expression is already in simplest form, state this as your answer. 722° +92 +84 +8 8a - 71a-9 Select the correct choice below and, if necessary, fill in the answer box to complete your choice. OA. 72a +992 +84 +8 89²-79a-9 (Use integers or fractions for any numbers in the expression.) O B. The expression is already in simplest form.
FindGCF.py 1 #The Greatest Common Factor (GCF) of two numbers is the 2 #largest number that divides evenly into those two 3 #numbers. For example, the Greatest Common Factor of 48 4 #and 18 is 6. 6 is the largest number that divides evenly 5 #into 48 (48 / 6 = 8) and 18 (18 / 6 = 3). 6 # 7 #Write a function called find gcf. find gcf should have 8 #two parameters, both integers. find_gcf should return...
Use the properties of Boolean Algebra to reduce the following Boolean expression to the simplest form possible B’A+(B’+A)B
Write each of the following in the simplest form or as a Vb, where a and b are integers, b>0, and b has the least value possible a. - 135 c. 40 b. 4486 d. - 1024 a. Write - 135 in the simplest form or as "V - 1350 (Simplify your answer. Type an exact answer, using radicals as needed.)
Factor (mod 2) all eight polynomials of the form x3 + b2x2 + b1x + b0 into polynomials that are irreducible over F2, where bi ∈ {0, 1}. For example, x3 + x2 = x2(x + 1), now continue the other 7. Recall, the irreducible polynomials over F2 of degree 3 or less are x, x + 1, x2 + x + 1, x3 + x + 1, and x3 + x2 + 1.
3. Factor (mod 2) all eight polynomials of the form 23 + b2x2 + b1x + bo into polynomials that are irreducible over F2, where bi E {0,1}. For example, x3+1 = (x+1)(x2+x+1), now you do the other 7. Recall, the irreducible polynomials over F2 of degree 3 or less are x, x + 1, x2 + x + 1, 2:3 + x + 1, and 2.3 + x2 +1.
12. Extract the Boolean equation to describe the circuit. Don't simplify it. 13. Reduce the Boolean equation to its simplest form. Cite any Boolean identities used. 14. Draw the logic circuit corresponding to the simplified expression and its truth table. 44 ထိုသူ 11. Show the truth table for the circuit shown above. Columns J, K, L and M are for your convenience if you want to save intermediate results. A TB | | K T . T M T Z...
Use Boolean identities to reduce these expressions to simplest form. 1.) ~(A*B) * (~A+B)* (~B+B) answer choices a.) ~A b.) A + ~B c.) ~A (B+~B) d.) ~A*B 1b.) ~A + (~(A+B))* C + B a.) ~A + ~A + ~ B * C + B b.) ~B c.) ~A + B d.) ~A (~B + C) +B e.) ~A please answer the questions with detailed steps and explanation on which boolean identities were used. I know the answer, but...
Divide. 6j 7-41 6j 7-43 (Simplify your answer. Type an integer or a fraction. Type your answer in the form a + bj.)
[5.0 Marks] Simplify the block-diagram shown in Figure 1 and reduce it to a single simplified transfer function TF(s) = C(s)/R(s) using only the simplification 'rules discussed in the lectures. Show the simplified answer in steps. In addition, the correct final transfer function answer is required that includes two polynomials: one at the numerator and one at the denominator. s + 5 R(s) - C(s) L. s + 3 S 6 s + 2 s +1. Figure 1