A particle is moving through space with acceleration \(\vec{a}(t)=\langle 0,2,6t\rangle\) at time \(t\). At time \(t=0\), the particle is at the origin and has initial velocity \(\langle 1,0,1\rangle\). Find the position of the particle at time \(t=1\). Enter the x-component in the first answer box, y-component in the second box and z-component in the third box, without brackets, parentheses or spaces.   \(\vec{r}(1)= \langle\) ,, \(\rangle\).

The salmon-poisoning fluke is______________________ 

Identify these parasites

You are also given that X=Y. A sufficient condition for T=3 is

You are also given that X=Y. The value of T is

True or False Always write ratios in the order stated (whichever word comes first).

If 3 out of 50 pens in a box are defective, what percent of the pens are NOT defective?  

True or False Always write ratios in the order stated (whichever word comes first).

This example was worked during the lecture video;  If aspirin contains 300 milligrams in 1 tablet, how many tables are needed for 450 milligrams?    

Solve the proportion  N : 2 = 30 : 25