5

121 Evaluate 31/2 the 01 dx...

Question

121 Evaluate 31/2 the 01 dx

121 Evaluate 31/2 the 01 dx



Answers

Evaluate the integrals. $$ \int\left(\frac{3}{x^{0.1}}-\frac{4}{x^{1.1}}\right) d x $$

So here in this question will be subdued ing one minus x square as you So that would give us minus two. X d. X is equal toe, do you? So that would be X d X is equal to minus. Do you buy two? So the value off you also changes or value off you would be the next is equal to zero. The value of you would be one minus zero square, which is one when it's physical. The one develop you would be is one minus one squared, which is zero. So the lower limit and upper level changes from 0 to 1 toe 120 So that would become integral 1 to 0 12 times you raised toe or fifth wrote off you Do you buy minus? Do you buy two? So we're taking the negative sign outside. That would be minus, uh, 60 to 1. You raised one by five deal. So we already know this identity Integral a Toby have perfect DX but is equal to minus integral B to a for six weeks. So if he interchange the limits, the sign would change. So change off limits or interchange of limits would change that sign. So we already have a negative sign here. So it be inter changing the limits from minus, uh my 12020 to 1 so the negative negative will become positive. So that gives us six integral 0 to 1 you raised to five deal. So we already know that integral, uh, X rays 26 restaurant plus one plus one. So that would give us one by five, plus one by one by five. So, by applying the limits, here will be getting six and two, uh, six by five by six. You raised toe six by 50 to 1. So on further applying the limits of you'll be getting five times one race 26 by five, five times one race for six by five minus zero. So that would be the final answer would be five. So the final answer here, which we've got, is correct Answer, which is five

In this question that is asked to find the integration of one. Do I did boy Exodus to the about 1.1 -1 by X. You can see that it can be recognized. Integration of x rays to depart -1.1 minus integration of wonderful. Next No, we you can see that integration of x rays to the power minus 1.1 is minus 1.1. That's one Divide by -1.1 last one and minus in the original one of one axis and then more or less. X. Let's see no film yet. We can say we get extras to be power -0.1 Divide by -0.1 minus land model. S X. Let's see. So you can say that finally dan series minus 10, divided by x rays with about 0.1 finest I learned more or less. X. Let's see. This is the final answer of this question here. Thank you.

In this question that is asked to find the definite integration in the limits of -1.2-1.2. For the function it is to depart- X -1. So first of all I am going to write the formula that is anti derivative of areas to the power X plus B is one upon a Areas to the power X plus B. Let's see. So in our question we can see AIDS -1. These also -1. So we substitute this value so we should get this antithetical to that is one divided by minus one, it is to the power minus x minus one and in this antibiotic but we have to substitute our limits. So the fundamental theorem says that first of all need to substitute for limited So we can see we get minus it is to the power -1.2 -1. Then we have to substitute lower limit. So we get minus areas to the power minus minus stands, holding the blood So 1.2 -1 and now further simplification. The wife says minus it is to depart minus two point oh Plus areas to the power 0.2 and this can also be written as areas to the about 0.2- areas to the Power -2.2. So this is the final answer of this question here. Okay thank you

In discussion. It is us to integrate in the limits of little to one. The function that is 2.1 x -4.3 X. Rays to Devour 1 4. So first of all we are going to find the interior negative 20 negative two point access 2.1. Access square by two. An empty their ability to access to the power 1.2 is access to the about 2.2. Do you like to buy a phone call? So this is the anti derivative and in this indeed elevated. We need to substitute the limits. So the fundamental to remove calculus says that we have to put the parliament first of all. So we get 2.1 by two minus 4.3, divide by 2.2. And when we put lower limit that is zero. So we can see that all the terms are now being 20. No, we need to calculate here 2.1, Divide by two. That is it was too one point prosciutto like minus. We have to calculate 4.3 And divide by 2.2. That is approximately 1.9545. And then after subtracting we can see we got the final answer that is minus 0.90 for like but this is The final answer of this question here, that is -0.9045. Okay, thank you


Similar Solved Questions

4 answers
Consider the Tollc ino hypothesis test:Kor L 2 10 Ha: @ < 10Tne sample size 130 and the fopularion Standero deviationassumec knon *ithocoulation meanWharche probebility cnat -he sample mean leacsconclusion do not rejezt HO (to deomals)?Wnat SelectEnron WGuldmadepoPulaticn meanconclude thartrue?WnatDrohability of makingType 2frothe actua Dcoulaton Meandecimals)?
Consider the Tollc ino hypothesis test: Kor L 2 10 Ha: @ < 10 Tne sample size 130 and the fopularion Standero deviation assumec knon *ith ocoulation mean Whar che probebility cnat -he sample mean leacs conclusion do not rejezt HO (to deomals)? Wnat Select Enron WGuld made poPulaticn mean conclude...
5 answers
Use paft Iof the Fundamental Theorem of Calculus to find the derivative off(z) =1++1f' (2) = Enter analeebrdic expression more_Previensyntax error
Use paft Iof the Fundamental Theorem of Calculus to find the derivative of f(z) = 1++1 f' (2) = Enter analeebrdic expression more_ Previen syntax error...
5 answers
V; = Il-7 al 20 . Vz > 5. 0 al 80.6 7. U al (2 S.6 [G4+hcae nalhedz Shaee etpeiezl %owce Voznhuda (ns ) ldiockion(v) Rasullanl FR B +
V; = Il-7 al 20 . Vz > 5. 0 al 80.6 7. U al (2 S.6 [G4+hcae nalhedz Shaee etpeiezl %owce Voznhuda (ns ) ldiockion(v) Rasullanl FR B +...
5 answers
Question 5) In problem V, find the absolute value of the integral from the following: 235.52 240.23 245.03 249.93 254.93 260.03 265.23 270.53Question 6) In problem VI, find the absolute value of the integral from the following: 0.9526 0.9717 0.9911 1.0109 1.0311 1.0518 1,.0728 1.0943Question 7) In problem VII, find the absolute value of the integral from the following: 27.000 27.333 27.667 28.000 28.333 28.667 29.000 29.333
Question 5) In problem V, find the absolute value of the integral from the following: 235.52 240.23 245.03 249.93 254.93 260.03 265.23 270.53 Question 6) In problem VI, find the absolute value of the integral from the following: 0.9526 0.9717 0.9911 1.0109 1.0311 1.0518 1,.0728 1.0943 Question 7) In...
5 answers
Solve Prob. $2.109,$ assuming that the cables are replaced by rods of the same cross-sectional area and material. Further assume that therods are braced so that they can carry compressive forces.
Solve Prob. $2.109,$ assuming that the cables are replaced by rods of the same cross-sectional area and material. Further assume that the rods are braced so that they can carry compressive forces....
5 answers
4. Solve the IBVP for the ID wave equation in strip:Utt (x ,t) curr(x,t) for 0 < r <t, t2 0 u(w, 0) Sin (2x) for 0 < * <t , Ut( , 0) sin(52) for 0 < r <t u(0,+) = u(t,t) = 0 for t 2 0 .Write the solution in the formu(z,t) = R(x - c) + S(2 + ct) Determine the functions R and S.
4. Solve the IBVP for the ID wave equation in strip: Utt (x ,t) curr(x,t) for 0 < r <t, t2 0 u(w, 0) Sin (2x) for 0 < * <t , Ut( , 0) sin(52) for 0 < r <t u(0,+) = u(t,t) = 0 for t 2 0 . Write the solution in the form u(z,t) = R(x - c) + S(2 + ct) Determine the functions R and S....
5 answers
Divide the polynomial by the monomial.Check each answer by showing that the product of the divisor and the quotient is the dividend.$$ rac{49 x^{4}-14 x^{3}+70 x^{2}}{-7 x}$$
Divide the polynomial by the monomial. Check each answer by showing that the product of the divisor and the quotient is the dividend. $$\frac{49 x^{4}-14 x^{3}+70 x^{2}}{-7 x}$$...
5 answers
0 Find Select the The The corect {x V choice follwing 1 below and sequonco @ (Type any answer determine exact boxes 1 answer: ) complete soquenco the 1 choice_
0 Find Select the The The corect {x V choice follwing 1 below and sequonco @ (Type any answer determine exact boxes 1 answer: ) complete soquenco the 1 choice_...
5 answers
(d) Which grows fastcr: an arithmctic scqucncc with a common diffcrcncc of 2 or & gcomctric sequence with & common ratio of 2? Explain_
(d) Which grows fastcr: an arithmctic scqucncc with a common diffcrcncc of 2 or & gcomctric sequence with & common ratio of 2? Explain_...
5 answers
Kevin is riding a Ferris wheel. From the starting point atthe very bottom, he reaches the top of the Ferris wheel which is20m high in 16 seconds. Assume the Ferris wheel’s rotation speed isconstant.a) What is the period of the sinusoidal function that modelsthis motion?b) What is the radius of the wheel?c) Sketch one cycle of the function. Label the graph with anyimportant points?d) What is the cosine function that represents thissituation?
Kevin is riding a Ferris wheel. From the starting point at the very bottom, he reaches the top of the Ferris wheel which is 20m high in 16 seconds. Assume the Ferris wheel’s rotation speed is constant. a) What is the period of the sinusoidal function that models this motion? b) What is the ra...
5 answers
What is an example of a vertebrate and an invertebrate that is considered in transition between 2 large classes of animals? Explain its morphogenesis (characteristics aquired for locomotion,limit of 5) and the place it takes in the sequence of evolution as a key species.
what is an example of a vertebrate and an invertebrate that is considered in transition between 2 large classes of animals? Explain its morphogenesis (characteristics aquired for locomotion,limit of 5) and the place it takes in the sequence of evolution as a key species....
5 answers
5. Express the following function in terms of unit step function and find its Laplace transform (o if t < 0 f() = sin t if 0 < [ < T lo if t > T.
5. Express the following function in terms of unit step function and find its Laplace transform (o if t < 0 f() = sin t if 0 < [ < T lo if t > T....
1 answers
Fn(c). where 2. [20] Consider the series >n=1 Sn(s) +n21 [v,o) for any T >u on the interval uniformly convergent series interval (0,0)- (a) Prove that the uniformly convergent on the series is not (b) Prove that the
fn(c). where 2. [20] Consider the series >n=1 Sn(s) +n21 [v,o) for any T >u on the interval uniformly convergent series interval (0,0)- (a) Prove that the uniformly convergent on the series is not (b) Prove that the...
5 answers
1 QUESION / V IH V I minulet 1 13 Noigano
1 QUESION / V IH V I minulet 1 1 3 Noigano...
5 answers
TUT IutMLewis_ strcturs 3-DketchMoleculePNzAXEbondsbondsGeometryHybridizationPolarity
TUT IutM Lewis_ strcturs 3-Dketch Molecule PNz AXE bonds bonds Geometry Hybridization Polarity...
4 answers
The equation of continuity in one dimension is 0 DZe 0 24=0 Dt? ox 0 Jp+ 0 Ju =0 Ox D2+p-24=0 Dt Ox2 De + p-du =0 Dt Ox
The equation of continuity in one dimension is 0 DZe 0 24=0 Dt? ox 0 Jp+ 0 Ju =0 Ox D2+p-24=0 Dt Ox2 De + p-du =0 Dt Ox...
4 answers
Thcorem 5.13 (Pinching Theorem): Suppose that f &h:D+R are such that f() < g6) $ h(x), Vre D, ae D' and Iim f (x) lim h(x) . Then; lim g(x) = /. Proof: Exercise_
Thcorem 5.13 (Pinching Theorem): Suppose that f &h:D+R are such that f() < g6) $ h(x), Vre D, ae D' and Iim f (x) lim h(x) . Then; lim g(x) = /. Proof: Exercise_...

-- 0.023709--