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Let U and V be vector spaces over a field F. Let
T:U→V
be a linear transformation, then the set
[T(x)]x∈U
is called the
transformation
space
kernel of T
range of T
1 Let V be a vector space over a field F and function
I:V→V
be the identity transformation. Find range of I R(I)
{0}
{1}
{0,1}
none of the above
5 pencils and 7 pens together cost Rs.195. While 7 pencils and 5 pens together cost Rs. 153. Find the cost of each pencil and the pen.
find the value of x in the following questions
4x=12
3x+16=37
the multiplicative inverse of -3/16 is?
a+b+37 = 6, 2a+2b-32 = 9, a+2b-62= -4
To raise funds for its community activities, a Lions club is negotiating with int. carnivals to bring its midway to town for a 3 day opening. The event will be on a shopping Center lot which is to receive 10% of the gross revenue. The lions club will sell the tickets on site. Int. carnivals requires either $15000 plus 30% of revenue or $10000 plus 50% of revenue. Other towns had an average of $10 spent per customer. A) what is the break even attendance under each basis for remunerating int. carnivals? B) for each alternative, what will be the Colin's profit or loss if the attendance is I)3000 or ii) 2200?
C) how would you briefly explain the advantages and disadvantages of the two alternatives to a club member?
Please show that r^(n+1) - r^n - a_nQp^n

so that Qp^n is in the span of p^(n+1) and r^n.
Please show that the optimal a_k is:
a_k - (r^k*d^k)/(d^k*Qd^k), where r^k - c - Qx^(k-1).
Please differentiate the function f(x^(k-1) + ad^k) with respect to the variable a to show that, when a-a_k is optimal, then gradientf(x^k)*d^k - 0.
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