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Q: 1.D Determine the following a.) (xty) SinckyDdA JR

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Q: 2,2] e he IVP e (キ 11 in (1) 2. 2. ST

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Q: A = ]• a = 0 27 %3D 409 5 ?

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Q: S Ve™ dæ =|| %3D + C

A: Given that, the integral is ∫ex5dx. ∫ex5dx=∫ex15dx=∫ex·15dx=∫ex5dx Let u=x5 then, dudx=15du5=dx

Q: et X,~11/4 1/2 nd P{X,X, = 0} = 1,

A: X1~-101/41/211/4X2~01/211/2and P(X1X2=0} =1 A joint probability mass function  P(X1, X2) =P(X1 = x1,…

Q: 117 %3D (9x - 36): %3D O D

A: Given query is to find the value of x and z.

Q: If A={a,b}, what is A times A?

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Q: find bap lale of ferr tne

A:

Q: 1. What is RT in the figure below? *

A: a straight line from the centre to the circumference of a circle is called redius

Q: 27. Show that if a > b, and a, b + 0, then b-l > a-1, provided that a and b have the same sign. What…

A: a > b  ⇒ a - b > 0 Divide both sides by ab      (a - b)/ab > 0 ⇒  1/b - 1/a > 0  ⇒…

Q: dx c) J TAx2-49

A: The given integral is ∫dx4x2-49. Use substitution to obtain value of ∫dx4x2-49. Let x=72secu, then…

Q: (3rt)(は)(キ)… 。 Sn-? S- ?

A: We will find out the required value.

Q: In(Inb) 16. What is the simplest form of b Inb ? A) Inb B) In(Inb) C) e* D) blnb

A: Given that: bln(lnb)lnb

Q: (In(x))? 3

A: We have to apply rules of integration to solve the problem

Q: Uhe the therens to Jind a

A: Given,       x3+x-4=0,    x∈1, 4

Q: a) : ?

A: here differentiate both sides with respect to x.

Q: 4. B'n (C – A) 5. A' U B'nC

A: We have to solve

Q: which of the following is true?

A: This question is related to true and false We have to tell, Is these sentences are true or false

Q: Find m/ACB. C A

A: given,

Q: Find out the following: If A = {1,2}, then |p(p(A × p(A)))| = ?

A:

Q: (7- 0ayg) + Ty = R

A: We have to derive the Mohr's Circle equation.

Q: 5х + 3 %3D 8 тod 12

A:

Q: 5. Find the degree, leading coefficient, end hehavior and rerns of the followine. a)

A: We have to find the degree ,leading coefficient , end behavior and zeros.

Q: inf Bs inf A s sup A s sup B.

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Q: 5. fsin²xcos xdx

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Q: 2n +2 = n=1 O 28 O 14 O 10

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Q: %3D 85 7プ

A: I am going to solve the given problem by using some simple geometry to get the required result.

Q: me that each mornings wh:

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Q: đ = , b = , = , d = Find đ +?

A: Given,  a→ = 2, 4b→ = -3, 5c→ = 1, -4d→ = -5, -3 We have to find a→+ c→.

Q: - An (BUC) = (A n B) u (An C)

A: The intersection of two sets contain those elements which are contained in both the sets i.e., if…

Q: Find (a) S¥ (@) (b) Syy (@)

A: Answer: For the given data, We get

Q: al

A:

Q: a. Neither CNF b. CNF, but no

A: Given as, x+y+z¯uw

Q: 28. Evaluate : a) A (3e) b) Aʼ(ab)

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Q: If er = 20, then z

A: Given equation, e6x=20 Add the natural logarithm (ln) on both sides of the equation so we can remove…

Q: bim nto

A: when we get 0/0 form, libnitz rule is used.

Q: 31}. Then the are

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Q: plogist determines that only 25% of the a

A: Given: Proportionality factor is 0.012 % Remaining of original amount is 25%

Q: l=cscr, then / Seec oe A-1 ANdelred 01 Nore af these

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Q: 2 find the der ivative d.

A: Consider a function is defined as, y=fx·gx The derivative of such a function is determined using…

Q: How do yu nd dpe gien an?

A: The slope equation says that the slope of a line is found by determining the amount of rise of the…

Q: 20 n 27 = loo64tnl00/31

A: In this question, some logarithmic property is applied. logab=logbloga logab=bloga

Q: (b) If a > b and c > 0, then ac > bc.

A:

Q: et e2r +4

A: Use the method of substitution and integrate.

Q: 3. Find the following: (b) (a)

A: Given: (a) 73(b) 74

Q: A U.

A:

Q: 2. If Ac B then BCA.

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Q: 10)The black shape is the original (ху)— (х_ у+ ) Ay

A: Mark the co-ordinates for the triangle ALP and A'L'P'.

Power Operation

Power operation is topic of algebra in Math. It is use to represent repeated multiplication. Very big number and very small number can be easily express using power operation. Power operation is useful in many fields. In space engineering, it helps in representing the distance or size of particular heavenly body. In medical field, it is used to represent very small size. In medical field it helps to mention size of bacteria or virus. 

Exponents

The exponent or power or index of a variable/number is the number of times that variable/number is multiplied by itself.