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f(x)=∣x∣ f^(−1) (x)=? solution? |
Give A′B′//AB, B′C′//BC and A′C′//AC Prove that: △ABC∽△A′B′C′ |
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Σ_(n=1) ^∞ (((−1)^n (x+1)^n )/((n+1)ln(n+1))) |
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Solve (√x) + y = 11 x + (√y) = 7 |
If a^2 + a + 1 = 0 then find a^5 + a^4 + 1. |
If x^2 − 3x + 1 = 0 then find the value of (x^2 + x + (1/x) + (1/x^2 ))^2 |
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If m + 1 = (√n) + 3 then find the value of (1/2)(((m^3 − 6m^2 + 12m −8)/( (√n))) − n) |
Factorize (2/(2x − 1)) −5 + (3/(3x − 1)) |
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If ((x − y)/(x(√y) + y(√x))) = (1/( (√x))) ; (x > 0 and y > 0) then Find the value of (x/y) . |
find the value of the following series . Ω= Σ_(n=1) ^∞ (( cos(((nπ)/4) ))/n^( 2) ) =? |
x + y = 1 and x^2 + y^2 = 2. Find the value of x^(11) + y^(11) . |
Q : Show that the numbers (√(3 )) , 2 & (√8) cannot be terms of an arithmetic sequence. |
∫_0 ^( (π/2)) (dx/(1+ sin x)) |
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Prove H_x → cot ( x ) x!→ sin ( x ) |
a = ((xy)/(x + y)) , b = ((xz)/(x + z)) and c = ((yz)/(y + z)) . Represent x in a, b, c form. [x, y, z ≠ 0] |
if x^2 −x+1 = 0 and α and β are thd roots of this equation then evaluate ((α^(100) +β^(100) )/(α^(100) −β^(100) )) |
Q: the equation ⌊ cos(4x )⌋=m.cos(2x) has no solution . x∈ (0, (π/2) ) find the acceptable real values for ”m”. |
now I can write in arabic language but I cant use it to wrie equations for example ax^2 + bx + c = 0 + + = W G |
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Pg 239 Pg 240 Pg 241 Pg 242 Pg 243 Pg 244 Pg 245 Pg 246 Pg 247 Pg 248 |