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AlgebraQuestion and Answers: Page 258 |
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If a_1 = 5, a_2 = 13 and a_(n + 2) = 5a_(n + 1) − 6a_n . Find a_n |
(3+((cq)/(12b)))s^2 +((6c)/b)s+(((8c^2 )/(3b^2 ))−b)=0 (1+((cq)/(4b)))s^2 +((3c)/b)(1−((cq)/(12b)))s+(((12c^2 )/b^2 )−b)=0 solve simultaneously for q and s in terms of b and c. |
(3x)^(log_b 3) = (5x)^(log_b 5) x = ? |
{ ((5^x .6^y = 150)),((5^y .6^x = 180 )) :} |
If x^2 +2xy=0 find y |
If A and B are two different number such that A+B=C and A×B=C find A and B. |
What is the meaning of this symbol (ε) in limit please. or as used in convergent/divergent series |
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solve ((1+(√x)))^(1/3) +((1−(√x)))^(1/3) =(5)^(1/3) |
(√({x})) = 1+ ln(x) |
Find the value of x for which Σ_(n = 0) ^(n = ∞) 16((3/4)x + 1)^n (a) Is convergent (b) Is equal to 10(2/3) |
9^x +3^x = 25^x −5^x find (5^x /(3^x +1)) ? |
7sin(θ)+2cos^2 (θ)=5 0≤θ≤2π |
7x = 3 (mod 18 ) |
{ ((x(√y) +y(√x) = 6)),((x+y = 5 )) :} find x^3 + (1/y) = |
((8^x +27^x )/(12^x +18^x )) = (7/6) x = ? |
if tanh(x)=((72)/(161))(√5) prove that sinh(x)∈Q Q={rational numbdrs} |
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4x = 2 (mod 3 ) |
2^x + 3^y = 72 2^y + 3^(x ) = 108 Please am not getting correct answer for this question using a method proposed . |
⌈ ((30))^(1/(3 )) ⌉ ⌊ ((30))^(1/(3 )) ⌋ ⌈ ((1256 ))^(1/(6 )) ⌉ |
4x = 6 (mod 10 ) |
−2345 (mod 6) −5400 ( mod 11) |
If p and q are positive integers such that the value pq + 2p+2q = 217 find p+q |
Pg 253 Pg 254 Pg 255 Pg 256 Pg 257 Pg 258 Pg 259 Pg 260 Pg 261 Pg 262 |