Which of the following subsets of p2p2 are subspaces of p2p2? (p2p2 denotes the set of polynomials of degree 2 or less.) a. {p(t) | p′(t)+8p(t)+6=0}{p(t) | p′(t)+8p(t)+6=0} b. {p(t) | p′(t){p(t) | p′(t) is constant }} c. {p(t) | p′(6)=p(3)}{p(t) | p′(6)=p(3)} d. {p(t) | p(0)=3}{p(t) | p(0)=3} e. {p(t) | ∫70p(t)dt=0}{p(t) | ∫07p(t)dt=0} f. {p(t) | p(−t)=p(t){p(t) | p(−t)=p(t) for all t}t}

do you mean add both of the equations together

because if you do the answer is 10x-5

step-by-step explanation:

“ a line segment that has the endpoints on the circle and passes through the midpoint is called the diameter. the diameter is twice the size of the radius. a line segment that has its endpoints on the circular border but does not pass through the midpoint is called a chord. a circle is the same as 360 small circle up the number 0 . i hope this .

well if he bought them at 5 cedis each sold them at 7 cedis each then he would make a profit of 2 cedis of each book. if in total he made 150 cedis profit that means he sold 75 books. he lost 12 books at the start so that means he originally bought a total of 82 books.

step-by-step explanation: