Set up an integral for finding the laplace transform of f(t)=4. f(s)=l{f(t)}=∫ba (formulas) where a= and b= . find the antiderivative (with constant term 0) corresponding to the previous part. evaluate appropriate limits to compute the laplace transform of f(t): f(s)=l{f(t)}= where does the laplace transform you found exist? in other words, what is the domain of f(s)?

Proceed as in example 3 in section 6.1 to rewrite the given expression using a single power series whose general term involves xk. ∞ n(n − 1)cnxn − 2 n = 2 − 4 ∞ ncnxn n = 1 + ∞ cnxn n = 0

Look at this pattern ; 1,4,9, number 10000 belongs in this pattern . what’s the place of this number?

Igure 1 and figure 2 are two congruent parallelograms drawn on a coordinate grid as shown below: 4 quadrant coordinate grid showing two parallelograms. figure 1 has vertices at negative 5, 2 and negative 3, 4 and negative 4, 7 and negative 6, 5. figure 2 has vertices at 5, negative 2 and 7, negative 4 and 6, negative 7 and 4, negative 5. which two transformations can map figure 1 onto figure 2? reflection across the y-axis, followed by reflection across x-axis reflection across the x-axis, followed by reflection across y-axis reflection across the x-axis, followed by translation 10 units right reflection across the y-axis, followed by translation 5 units down