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mark zuckerberg
19/03/2017 at 00:40
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1
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If an operation is defined as a*b = 3a-b, the value of x in x * (1*2) = 2 is

simple equation

  • ...
    Phan Thanh Tinh Coordinator 23/03/2017 at 18:35

    We have : x*(1*2) = x*(3 - 2) = x*1 = 3x - 1

    So 3x - 1 = 2 => 3x = 3 => x = 1

    Selected by MathYouLike

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Summer Clouds moderators
11/08/2017 at 08:49
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A rectangular room has a length, width and height of 15 feet, 12 feet and 8 feet, respectively. The room has one 30-inch by 60-inch window on each of the four walls. One wall also contains two 3-foot by 7-foot doors. If a can of paint is enough to cover an area of 100\(ft^2\). what is the minimum number of whole cans of paint needed to paint the walls and ceiling in this room?


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longia
20/08/2017 at 17:06
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18.3+25.3+3.7=?

 

  • ...
    Luffy xyz 123 20/08/2017 at 17:08

    18.3 + 25.3 + 3.7

    = 54 + 75 + 21

    = 129 + 21

    = 150

  • ...
    Vũ Hà Vy Anh 21/08/2017 at 08:00

    = ( 18 + 25 + 7 ) . 3

    = ( 43 + 7 ) .3

    = 50.3

    = 150

    thanghoa

  • ...
    Help you solve math 20/08/2017 at 17:07

    18.3+25.3+3.7

    =18.3+25.3+7.3

    =(18+25+7).3

    =50.3

    =150


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Kaya Renger Coordinator
21/09/2017 at 21:25
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Given quadrilateral ABCD , E is the midpoint of BD

a) Show the ratio of : \(\dfrac{S_{ABE}}{S_{ADE}};\dfrac{S_{ABE}}{S_{ABD}}\)

b) Show that : \(S_{ABCE}=\dfrac{1}{2}.S_{ABCD}\)

  • ...
    Phan Thanh Tinh Coordinator 21/09/2017 at 22:50

    A B C D H E

    a) Draw \(AH\perp BD\). 

    \(\Delta ABE,\Delta ADE\) have the same altitude AH and the bases BE = DE, so \(S_{ABE}=S_{ADE}\) or \(\dfrac{S_{ABE}}{S_{ADE}}=1\)

    \(\Rightarrow\dfrac{S_{ABE}}{S_{ABD}}=\dfrac{1}{2}\)

    b) Similarly, we have : \(\dfrac{S_{BCE}}{S_{BCD}}=\dfrac{1}{2}\)

    \(S_{ABCE}=S_{ABE}+S_{BCE}=\dfrac{1}{2}S_{ABD}+\dfrac{1}{2}S_{BCD}=\dfrac{1}{2}S_{ABCD}\)

    Selected by MathYouLike

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Lê Quốc Trần Anh Coordinator
19/10/2017 at 18:11
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Each face of a 5 × 5 × 5 cube is painted red. This cube is then cut into 125 unit cubes. How many of the unit cubes have no faces that are painted red?

  • ...
    Phan Thanh Tinh Coordinator 19/10/2017 at 22:02

    The 3 x 3 x 3 cube which is inside the 5 x 5 x 5 cube comprises the cubes that have no painted face. The answer is : 33 = 27

    Lê Quốc Trần Anh selected this answer.

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Summer Clouds moderators
16/11/2017 at 16:08
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The line y = kx intersects the line that passes through points A(5,0) and B(0,2) at a point P such that AP:PB = 1:2. What is the value of k? Express your answer as a common fraction

  • ...
    Phan Thanh Tinh Coordinator 22/11/2017 at 11:19

    A B x y 0 P

    Applying the Thales theorem (intercept theorem), we deduce that the coordinates of P are :

    \(\left(5\times\dfrac{2}{3};2\times\dfrac{1}{3}\right)=\left(\dfrac{10}{3};\dfrac{2}{3}\right)\)

    We have : \(\dfrac{2}{3}=k.\dfrac{10}{3}\Leftrightarrow k=\dfrac{1}{5}\)


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vuphaminhtien
07/12/2017 at 17:03
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gjhi

  • ...
    Nguyen Huu Ai Linh 10/12/2017 at 07:35

    Crazy!

  • ...
    vuphaminhtien 07/12/2017 at 17:05

    wednebehehe


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Lê Quốc Trần Anh Coordinator
04/01/2018 at 17:48
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Two apples, five bananas and one carrot cost a total of $2.05. Three apples, one banana and four carrots cost a total of $1.89. Three apples, two bananas and three carrots cost a total of $1.98. What is the total cost, in cents, of one apple, one banana and one carrot?  


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Lê Quốc Trần Anh Coordinator
04/03/2018 at 04:08
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A drawer contains five socks: two green and three blue. What is the probability that two socks pulled out of the drawer at random will match? Express your answer as a common fraction. 

  • ...
    Lê Quốc Trần Anh Coordinator 07/03/2018 at 04:39

    ANSWER:

    The probability of pulling out two green socks is 2/5 × 1/4 = 1/10. The probability of pulling out two blue socks is 3/5 × 2/4 = 3/10. The probability, therefore, of randomly pulling out a matching pair of socks is 1/10 + 3/10 = 4/10 = 2/5.


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Lê Quốc Trần Anh Coordinator
06/05/2018 at 13:44
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Are there an infinite number of real solutions to $x^6+\sqrt{x^4+4x^3+6x^2+4x+1}=y$? Prove your answer.


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Trigonometric
sin cos tan cot sinh cosh tanh
Lim-log

Combined operations

 

α β γ δ θ σ ∂ ε ω φ ϕ π μ λ Ψ ξ η χ ζ ι κ ν ψ Ω ρ τ υ Γ Δ Λ Φ Π Σ Υ Ξ ϑ Θ ς ϰ
∞ ⊻ ⩞ ⋎ ⋏ ≀ ∪ ⊎ ⋓ ∩ ⋒ ⊔ ⊓ ⨿ ⊗ ⊙ ⊚ ⊛ ⊘ ⊝ ⊕ ⊖ ⊠ ◯ ⊥
⇔ ⇒ ⇐ → ← ↔ ↑ ↓
Operations
+ - ÷ × ≠ = ⊂ ⊃ ⊆ ⊇ ≈ ∈ ∉ ∃ ∄ ≤ ≥ ± ∓ ≠ ∅ ≃ ≅ ≡ ⋮ ⋮̸ ∀
(□) [□] {□} |□|

The type of system

m×n 1×2 1×3 1×4 1×5 1×6
2×1 2×2 2×3 2×4 2×5 2×6
3×1 3×2 3×3 3×4 3×5 3×6
4×1 4×2 4×3 4×4 4×5 4×6
5×1 5×2 5×3 5×4 5×5 5×6
6×1 6×2 6×3 6×4 6×5 6×6

Recipe:

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