Using differentials, find the approximate values of the following:(i) 25.02(ii) 0.00913(iii) 0.00713(iv) 401(v) 1514(vi) 25514(vii) 1(2.002)2(viii) loge 4.04, it being given that log104 = 0.6021 and log10e = 0.4343(ix) loge 10.02, it being given that loge10 = 2.3026(x) log10 10.1, it being given that log10e = 0.4343(xi) cos 61°, it being given that sin60° = 0.86603 and 1° = 0.01745 radian(xii) 125.1(xiii) sin2214(xiv) cos11π36(xv) 8014(xvi) 2913(xvii) 6613(xviii) 26 [CBSE 2000](xix) 37 [CBSE 2000](xx) 0.48 [CBSE 2002C](xxi) 8214 [CBSE 2005](xxii) 178114(xxiii) 3315(xxiv) 36.6(xxv) 2513(xxvi) 49.5 [CBSE 2012](xxvii) 3.96832 [CBSE 2014](xxviii) 1.9995 [NCERT EXEMPLAR](xxix) 0.082 [NCERT EXEMPLAR]

Using differentials, find the approximate values of the following:(i)

1.	Using differentials, find the approximate values of the following:(i) 25.02(ii) 0.00913(iii) 0.00713(iv) 401(v) 1514(vi) 25514(vii) 1(2.002)2(viii) loge 4.04, it being given that log104 = 0.6021 and log10e = 0.4343(ix) loge 10.02, it being given that loge10 = 2.3026(x) log10 10.1, it being given that log10e = 0.4343(xi) cos 61°, it being given that sin60° = 0.86603 and 1° = 0.01745 radian(xii) 125.1(xiii) sin2214(xiv) cos11π36(xv) 8014(xvi) 2913(xvii) 6613(xviii) 26 [CBSE 2000](xix) 37 [CBSE 2000](xx) 0.48 [CBSE 2002C](xxi) 8214 [CBSE 2005](xxii) 178114(xxiii) 3315(xxiv) 36.6(xxv) 2513(xxvi) 49.5 [CBSE 2012](xxvii) 3.96832 [CBSE 2014](xxviii) 1.9995 [NCERT EXEMPLAR](xxix) 0.082 [NCERT EXEMPLAR]
Answer» Using differentials, find the approximate values of the following: (i) $\sqrt{25.02}$ (ii) ${(0.009)}^{\frac{1}{3}}$ (iii) ${(0.007)}^{\frac{1}{3}}$ (iv) $\sqrt{401}$ (v) ${(15)}^{\frac{1}{4}}$ (vi) ${(255)}^{\frac{1}{4}}$ (vii) $\frac{1}{(2.002)^{2}}$ (viii) log_e 4.04, it being given that log₁₀4 = 0.6021 and log₁₀e = 0.4343 (ix) log_e 10.02, it being given that log_e10 = 2.3026 (x) log₁₀ 10.1, it being given that log₁₀e = 0.4343 (xi) cos 61°, it being given that sin60° = 0.86603 and 1° = 0.01745 radian (xii) $\frac{1}{\sqrt{25.1}}$ (xiii) $\sin (\frac{22}{14})$ (xiv) $\cos (\frac{11 π}{36})$ (xv) ${(80)}^{\frac{1}{4}}$ (xvi) ${(29)}^{\frac{1}{3}}$ (xvii) ${(66)}^{\frac{1}{3}}$ (xviii) $\sqrt{26}$ [CBSE 2000] (xix) $\sqrt{37}$ [CBSE 2000] (xx) $\sqrt{0.48}$ [CBSE 2002C] (xxi) ${(82)}^{\frac{1}{4}}$ [CBSE 2005] (xxii) ${(\frac{17}{81})}^{\frac{1}{4}}$ (xxiii) ${(33)}^{\frac{1}{5}}$ (xxiv) $\sqrt{36.6}$ (xxv) $25^{\frac{1}{3}}$ (xxvi) $\sqrt{49.5}$ [CBSE 2012] (xxvii) ${(3.968)}^{\frac{3}{2}}$ [CBSE 2014] (xxviii) ${(1.999)}^{5}$ [NCERT EXEMPLAR] (xxix) $\sqrt{0.082}$ [NCERT EXEMPLAR]

Discussion

No Comment Found

Related InterviewSolutions

The number of ways of choosing 2 cards from a pack of 52 where atleast one face card is choosen
Let P(3,3) be a point on the hyperbola, x2a2−y2b2=1. If the normal to it at P intersects the x−axis at (9,0) and e is its eccentricity, then the ordered pair (a2,e2) is equal to
P speaks truth in 75% cases while Q in 90%.in what % r they likely to contradict each other in stating the same fact .? Do u think B is true Do
If f(x) has the second order derivative at x = c such that f '(c) = 0 and f ''(c) > 0, then c is a point of _______________.
An A.P. consists of 43 terms, if the sum of five middle-most terms is 195, then the sum of the A.P. is
Find the angle between two vectors a and b with magnitudes √3 and 2 respectively, having a.b=√6
If y={x}[x], then 3∫0y dx is equal to,where {.} and [.] are fractional part function and greatest integer function respectively.
The graph of f(x)=−|log(x−3)|+3 will be
1∫0ex⋅x(1+x)2dx is equal to
What is a set and list all formulas of set.

Discussion

No Comment Found

Related InterviewSolutions

Reply to Comment