Roll No……..
Total No. of
Questions: 07
BBA
(Sem.-1st)
BUSINESS
MATHEMATICS
SUBJECT
CODE: BB-102
PAPER
ID: [C0202]
Time: 3 Hrs. Max.
Marks: 60
Instruction to
Candidates:
1.
Section-A is Compulsory.
2. Attempt any Four questions from
Section-B.
SECTION-A
Q.1.
(i) If A={x: x = 2n and B={x: x = 3n, n, then find A ∩ B.
(ii) Evaluate:
(iii)
Differentiate the function w.r.t. x( x2− 3x + 2)( x+ 2)
(iv) Solve the equation (4x2
+ 9) = 0 by factorization method.
(v) Define Law of operation?
(vi) What is Depreciation?
(vii) If = , find x
(viii)
If nPr = 720 and nCr = 120, find r.
(ix)
Evaluate 3A-4B where A = and B =
(x)
What is compound interest?
SECTION
– B
Q.2. If the coefficient of x and x2 in
the expansion of (1 +x )n (1 + )n
are 3 and -6 respectively. Find the value of m and n.
Q.3. If the first term of an A.P. is 2 and the
sum of first five term is equal to one-fourth of the sum of the next five
terms, find the sum of first 30 terms.
Q.4.
Solve, using Cramer's rule, the
following system of linear equations:
2x − y − z = 7
3x + y – z = 7
x + y − z =
3
Q.5. Show that
Q.6. Find from first principal the derivative of + w. r. t. x
Q.7. Given
below is a set
of equations. Solve
then simultaneously by the
Gauss-Elimination method.
3x1 + 6x2 + x3 = 16
2x1 + 4x2 + 3x3 = 13
x1 + 3x2 +
2x3 = 9
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