
1 2 3 4 Identify the coordinates of the point in polar form based upon the given conditions. Use pi for a. r> 0 and 0 << 271 p < 0 and 0 < < 271 )
Find the length of spiral curve T() = ----- 0 < > < 2”
5. Show that if an >0 and an is convegent, then ln(1 + an) is convergent.
4. Find d > 0 such that d 1000, 5 | d, d| 60, and d/2 | 75
Use induction to prove that 0–0 4j3 = n4 + 2n3 + n2 where n > 0.
Find i (Assume vs = 18 V.) + OVO Us I + + 2 V >5 kΩ
Suppose f is continuous, f(0)=0, f(2)=2, f'(x)>0 and f (x) dx = 1. Find the value of the integral fro f-?(x) dx =?
Solve the initial value problem ry' + xy = 1, > 0 y(1) = 2.
1) 2) 3) integer A, B; input (A): while (A> 0) 5) A=2*A; 6) i (A < 20 or A> 30) 7) 8) 9) 10 lse B-A 2, 12) B-A 2 13) 14) output (A, B): 15) input (A): 16) end;
Find the Laplace transform of f(0) = 1, for 0 <t<1 5, for 1<t<2. e-l for t > 2