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If log10^(2) = .3010, log10^(3) = .4771 ...

If` log10^(2) = .3010, log10^(3) = .4771` find `log_(10)36`

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The correct Answer is:
`[ 1.5562]`
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If log 10^(2) = 0.3010 log 10^(3) = 0.4772 find log 10^(144)

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There are 3 number a, b and c such that log_(10) a = 5.71, log_(10) b = 6.23 and log_(10) c = 7.89 . Find the number of digits before dicimal in (ab^(2))/c .

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if log_10 5=a and log_10 3=b then:

Given that "log"_(10)2 = 0.30103, " log"_(10) 3 = 0.47712 (approximately), find the number of digits in 2^(8), 3^(12) .

If log_(10) sin x+log_(10)cos x=-1 and log_(10)(sinx+cosx)=(log_(10)n-1)/2 then the value of n is (a) 24 (b) 36 (c) 20 (d) 12_

If (log)_(10)5=aa n d(log)_(10)3=b ,t h e n (A) (log)_(30)8=(3(1-a))/(b+1) (B) (log)_(40)15=(a+b)/(3-2a) (C) (log)_(243)32=(1-a)/b (d) none of these

Write each of the following as single logarithm: (a) 1+ log_(2) 5" "(b) 2- log_(3) 7 (c) 2log_(10) x+3 log_(10) y - 5 log_(10) z

PREMIERS PUBLISHERS-BASIC ALGEBRA-PROBLEMS FOR PRACTICE I(. Answer the following questions
  1. sovle(6-x)/(3)lt(x)/(4)-1

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  2. If the roots of a quadratic equation is(1-sqrt6) find the quadratic eq...

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  3. If a and beta are  the roots of the equation(x^(2)-2x + 3 = 0) from th...

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  4. If alpha and beta are  the roots of the equation(x^(2)-2x + 3 = 0) fro...

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  5. If a and beta are  the roots of the equation(x^(2)-2x + 3 = 0) from th...

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  6. Draw the graph of y=x^(2)-3x -4, find its line of symmetry, vertex, x ...

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  7. Solve: sqrtx+5 lt x-2 Solve sqrt-x^(2) + 4x +5 = x -2 2x^(2) - x + 1...

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  8. If x = 1 is one root of the equation x^(3) - 6x^(2) + 11x -6 = 0, fi...

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  9. Determine the region in the plane determined by the inequalities. 2x ...

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  10. Rationalize the denominator(1)/(sqrt5+sqrt4)

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  11. Find the square root of 9 -4sqrt5

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  12. Ifx = sqrt3 +sqrt5 find (x^(2) +(1))/(x^(2) -2

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  13. solve : "log"(8)x + "log"(4)x + "log"(2)x = 11.

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  14. Prove thatx^((b-c)/(bc))x^((c-a)/(ca))x^((a-b)/(ab))=1

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  15. If log10^(2) = .3010, log10^(3) = .4771 find log(10)36

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  16. Solve sqrt(x^(2)+1) = x-5

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  17. Prove: x^(log(b/c) ) x^(log((c)/(a))) x^(log((a)/(b)))=1

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  18. Show that logaN + log (1)/(a)N=0

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  19. Resolve with partial fractions (1)/((x-1)(x+2))

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  20. If alpha and beta are the roots of arax^(2) + bx + c = 0 from the equa...

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