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Q f(x)=a^x +b^x g(x)=((f(x))/(f(x−2))) g(3)=? |
(√(m^2 −4m+4)) + ((m−2n+8))^(1/4) = 0 n = ? |
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Find the equation for the plane through the point A(6, 2, −4), B(−2, 4, 8), C(4, −2, 2). −Vector Analysis M.m |
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what is the formula between actual depth apparent depth and refraction index that an object is in a rarer medium? |
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I=∫ (1/( (√(x (√x) −x^2 )))) dx I=∫ (1/( ∙ (√(x((√x) −x))))) dx I=∫ (1/( (√x) ∙ (√((√x) −x)) )) ×(2/2) dx I= ∫ (1/( (√(4(√x) −4x)))) ∙ (2/( (√x))) dx I=2∫ ( /( (√(1−(1−2 (√x))^2 )))) ∙ (1/( (√x))) dx I= −2∫ (1/( (√(1−(1−2(√x))^2 )))) ∙ d(1−2(√x)) I= −2sin^(−1) (1−2(√x)) +C Gamil AL mansob |
H_4 (x)=L_0 (x) x=? |
what is the probability that at least two from 23 people have birthday at the same day? (an unsolved old question) |
if z(z^2 +3x)+xy=0 show that (d^2 z/dx^2 )+(d^2 z/dy^2 ) = ((2x(x−1))/((z^2 +3)^3 )) |
If a< b<0, then ∣a−b∣ + ∣a+b∣ + ∣ab∣= |
If 0 < x <1 , then ∣ x −1 ∣ + ∣2x−4∣ + ∣2x+1∣= |
Solve: [x^2 +(xy^2 )^(1/3) ](dy/dx)=y M.m |
Are Σ_(n≥1) (1/(4n^2 −1)) and Σ_(n≥1) (1/(n(n+1)(n+2))) convergent? |
Is that right ! IF : Σ_(k = 1) ^n (⌊(n/k)⌋−⌊((n−1)/k)⌋) = 2 so n is a prime number . |
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diameter of concave mirror=60cm p=10.5cm q=? |
Pg 311 Pg 312 Pg 313 Pg 314 Pg 315 Pg 316 Pg 317 Pg 318 Pg 319 Pg 320 |