Question

Math question testing

Answer 1

\(2^x=2x+1\)

Answer 2

@Angle @Vocaloid

Answer 3

T_T

Answer 4

whats with the face v.v

Answer 5

Just testing,haha...

Answer 6

solve that eqn using Lambert W function

Answer 7

\(2^x=2x+1\)

Answer 8

\(p^x=ax+b\)

Answer 9

\(-t=x+\frac{b}{a}\)

Answer 10

\(p^{-t-\frac{b}{a}}=a(-t-\frac{b}{a})+b\)

Answer 11

\(p^{-t-\frac{b}{a}}=-at-b+b\)

Answer 12

\(p^{-t-\frac{b}{a}}=-at\)

Answer 13

\(p^{-t}*p^{-\frac{b}{a}}=-at\)

Answer 14

\(\frac{1}{p^t}*p^{-\frac{b}{a}}=-at\)

Answer 15

\(p^{-\frac{b}{a}}=-at*p^t\)

Answer 16

\(tp^t=-\frac{1}{a}p^{-\frac{b}{a}}\)

Answer 17

Found this,lel
http://prntscr.com/jscimc
where did the \(R\) come from?

Answer 18

Hmm,is R a complex numberr?

Answer 19

@nuts

Answer 20

too lazy to figure out sorry gl fren

Answer 21

okay,bro

Answer 22

hmm,let me try again
\(tp^t=R\)

Answer 23

\(t=\frac{R}{p^t}\)

Answer 24

\(t=R(e^{-In(p)t})\)

Answer 25

\(t(\frac{In(p)}{R})=In(p)(e^{-In(p)t})\)

Answer 26

\(t(\frac{In(p)}{R}=In(p)\)

Answer 27

\(t(In(p)=RIn(p)\)

Answer 28

\(RIn(p)=t(In(p))\)

Answer 29

\(W(RIn(p))=t(In(p))\)

Answer 30

\(t=\frac{W(RIn(p))}{In(p)}\)

Answer 31

Lel,curios
what is \(R\) ? X'D

Answer 32

\(-t=x+\frac{b}{a}\)
\(-t-\frac{b}{a}=x\)

Answer 33

\(x=-t-\frac{b}{a}\)

Answer 34

\(x=-\frac{W(RIn(p))}{In(p)}-\frac{b}{a}\)

Answer 35

\(x=-\frac{W(-\frac{In(p)}{a}p^{-\frac{b}{a}})}{In(p)}-\frac{b}{a}\)

Answer 36

cool,now I need to apply this concept into the question

Answer 37

\(2^x=2x+1\)

Answer 38

\(-t=x+\frac{1}{2}\)

Answer 39

\(2^{-t-\frac{1}{2}}=2(-t-\frac{1}{2})+1\)

Answer 40

\(2^{-t-\frac{1}{2}}=-2t-1+1\)

Answer 41

\(2^{-t-\frac{1}{2}}=-2t\)

Answer 42

\(2^{-t}*2^{-\frac{1}{2}}=-2t\)

Answer 43

\(\frac{1}{2^t}*2^{-\frac{1}{2}}=-2t\)

Answer 44

\(2^{-\frac{1}{2}}=-2t*2^t\)

Answer 45

\(t2^t=-\frac{1}{2}*2^{-\frac{1}{2}}\)

Answer 46

lol,Im stuck coz of that \(R\) T_T

Answer 47

Owh,wait a minute...
lmao,I think I know what is R
R should be a real number if not mistaken

Answer 48

\(t2^t=\frac{1}{2}\)

Answer 49

\(2^t=\frac{1}{2}t\)

Answer 50

\(1=\frac{1}{2}t*2^{-t}\)

Answer 51

\(1=\frac{1}{2}t*e^{-tIn(2)}\)

Answer 52

\(2=t*e^{-tIn(2)}\)

Answer 53

\(-2In(2)=-tIn(2)*e^{-tIn(2)}\)

Answer 54

\(W(-2In(2))=-tIn(2)\)

Answer 55

\(t=-\frac{W(-2In(2))}{In(2)}\)

Answer 56

Hmm,something is wrong here

Answer 57

\(1=-2^\frac{3}{2}t*2^t\)

Answer 58

\(1=-2^\frac{3}{2}t*e^{tIn(2)}\)

Answer 59

\(-\frac{In(2)}{2^\frac{3}{2}}=In(2)t*e^{tIn(2)}\)

Answer 60

\(W(-\frac{In(2)}{2^{\frac{3}{2}}})=In(2)t\)

Answer 61

\(t=\frac{W(\frac{In(2)}{2^{\frac{3}{2}}})}{In(2)}\)

Answer 62

\(R=-2^{-\frac{3}{2}}=-\frac{1}{2}*2^{-\frac{1}{2}}\)

Answer 63

\(-t=x+\frac{b}{a}\)
\(x=-t-\frac{b}{a}\)
\(x=-\frac{W(\frac{In(2)}{2^{\frac{3}{2}}})}{In(2)}-\frac{b}{a}\)

Answer 64

\(x=-\frac{W(-\frac{In(2)}{2}*2^{-\frac{1}{2}})}{In(2)}-\frac{b}{a}\)