Consider the polynomials p1(t)=1+t, p2(t)=1−t, p sub 1 . open t close , equals 1 plus t comma , p sub 2 . open t close , equals 1 minus t comma and p3(t)=2 p sub 3 . open t close , equals 2 (for all t). By inspection, write a linear dependence relation among p1,p2,and p3. p sub 1 , comma , p sub 2 , comma , and , p sub 3 , . Then find a basis for Span {p1,p2,p3}.

Is it true that product of 3 consecutive natural numbers is always divisible by 6? justifyyour answer

If your annual gross income is $62,000 and you have one monthly car payment of $335 and a monthly student loan payment of $225, what is the maximum house payment you can afford. consider a standard 28% front-end ratio and a 36% back-end ratio. also, to complete your calculation, the annual property tax will be $3,600 and the annual homeowner's premium will be $360.

Write the expression in complete factored form. 5n_(c - 3) - n(c - 3) =