Answers edited by MattyMatty

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• How do you solve a quadratic equation without using a formula?
  
• How to find the inverse function for a quadratic equation?
  
• Question #7ec9a
  
• A ball is dropped from a height of 100 m at t = 0. Later, at t = 1.00 s, a second ball is thrown downward with a speed of 19.8 m/s. At what time will the two balls be at the same height?
  
• How to solve that??#int_2^8|5-x|dx=?#
  
• Given #a > 0, b > 0, c > 0# calculate the minimum for #(a^x+b^x+c^x)/3# ?
  
• What is the probability that the deal of a five-card hand provides a pair of aces?
  
• A body of mass M is falling from a very high building. The drag force is given by F=kv^2 where k is a constant and v its velocity. How soon will it reach terminal velocity and what will the distance traversed be equal to?
  
• How do you factor #3x ^ { 5} + 9x ^ { 4} - 6x# completely?
  
• A stone is dropped out of a balloon which is descending at #14.7 ms^-1# when the balloon is at an altitude of #49 m#. How long before the stone hits the ground?
  
• There are 5 blue crayons, 7 yellow crayons, and 8 red crayons. in a box. If one is randomly drawn and replaced 15 times, find the probability of drawing exactly four blue crayons?
  
• Question #738f7
  
• A biology quiz consists of 14 multiple-choice questions. Nine must be answered correctly to receive a passing grade. If each question has 4 possible answers,what is the probability that a student who guesses at random will pass?
  
• Question #c5675
  
• Question #5ac9e
  
• If #x^2 + x +1=0# find the value of #(x+1/x)^3 + (x^2+1/x^2)^3...(x^100+1/x^100)^3#?
  
• How to use DeMoivre's Theorem to find the indicated power of (sqrt 3 - i)^6 ?
  
• What is golden ratio?
  
• How do you find the limit (X-> 0) ? thank you
  
• What is 0.5! And how do you find it (can it be found without calculus)?
  
• What is DeMoivre's theorem?
  
• How are vapour pressure and boiling point inversely related?
  
• A stone is dropped from a helicopter hovering at a constant height of 490m. How long before the stone reaches the ground?
  
• A boy has 20% chance of hitting at a target. Let p denote the probability of hitting the target for the first time at the nth trial. lf p satisfies the inequality 625p^2 - 175p + 12 <0 then value of n is?
  
• How do you factor #x^4+2x^3y-3x^2y^2-4xy^3-y^4#?
  
• The probability of A hitting a target is #2/3# and that of B is #4/5#. They both fire at the target. What is the probability that at best one of them hits the target? What is the probability that only one of them will hit the target?
  
• What is the interval of convergence of #sum_{n=0}^{oo}[log_2(\frac{x+1}{x-2})]^n#? And what's the sum in #x=3#?
  
• Find # int \ 1/(x^2 + x + 1) \ dx #?
  
• Question #d8659
  
• Question #8e98f
  
• If we want to approximate the value of #cos 20°# with a polynomial, what minimum degree must be the polynomial so that the error is less than #10^-3#?
  
• How do you solve #z^4+z^2+1 = 0# ?
  
• 10^m-10^n is always a factor of 9 if m and n are positive integers?
  
• What is the general solution of the differential equation # y'''-y''+44y'-4=0 #?
  
• A fair coin is tossed 60 times. Using the normal approximation to the binomial distribution, what is the probability that a head will show between 30 and 36 times inclusive?
  
• A ball is thrown vertically downwards from a height of 20 m with a initial velocity v0. It colloids with the ground, loses 50 % of its energy in collision and rebounds to the same height. The initial velocity v0 is .....??? Please explain it briefly.
  
• Show that the solutions for #1 + z^4 + z^3 + 2 z^2 =0# obey the condition #absz = 1# ?
  
• Could you show me some bijection between the #mathbb{R}-mathbb{Q}# and #mathbb{R}#?
  
• A pharmaceutical company claims that a new drug is successful in relieving arthritic pain in 70% of patients. Suppose that the claim is correct. The drug is given to 10 patients. What is the probability that 8 or more patients experience pain relief?
  
• How do I solve this limit ?
  
• A secretary introduces 9 letters in 9 envelopes. Let X be the random variable representing the number of letters that entered the correct envelope. How you find #E(X)# and #var(X)#?
  
• How do you factorize #20p + 15pq - 60q^2-80q# completely?
  
• Polynomials??
  
• How can i calculate the odds of a current passing in an electrical circuit in regards to a certain switch?
  
• Question #2cb93
  
• If you roll a single die, what is the expected number of rolls necessary to roll every number once?
  
• What happens here?
  
• Question #6d6d5
  
• Question #12ac2
  
• How does the air resistance affects the graph of a free falling body?
  
• How to show #f(x)=|x|# It is differentiable everywhere except at the point x = 0 ?
  
• How to find the probability for this question? (see details below)
  
• A catcher catches a baseball that is traveling 126km/h. If the ball stops within 0.230s, what is its acceleration?
  
• In how many ways can the digits in the number 6759957 be arranged?
  
• Why #lim_(x->oo) (sqrt(4x^2+x-1)-sqrt(x^2-7x+3)) = lim_(x->oo) (3x^2+8x-4)/(2x+...+x+...)=oo#?
  
• How do you solve #81^x = 243^x + 2#?
  
• Particle travels 10m in 5sec and 10m in 3sec assuming constant acceleration what is the distance travelled in next 2sec? Ans:8.3m
  
• What is the empirical probability of flipping 4 coins and getting 4 tails?
  
• Question #96660
  
• Is the series indicated absolutely convergent, conditionally convergent, or divergent? #rarr\4-1+1/4-1/16+1/64...#
  
• Is the series #\sum_(n=0)^\infty1/((2n+1)!)# absolutely convergent, conditionally convergent or divergent?
  
• #2x^3+4x^2-13x+6# Can you factorise this please?
  
• For the experiment of tossing a six sided die twice, what is the probability that the sum is odd or prime?
  
• How do you factor 2x³−3x²−4x-4?
  
• How to solve $$\int x^{4} (x^2+x+1)^{1/2}dx $$ ?
  
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