QA › Algebra

# Algebra answers to 12 questions

Answer: A. 2 Solution: The greatest common factor of two or more numbers is the highest factor that can be used in dividing all the numbers. E1 = 4k = 2×2×k E2 = 18k4 = 2 × 3 × 3…

**53**Views

If 100 envelopes = 70 cents Then 250 = x cents 100x = 70 × 250 100x = 17500 x = 175 cents = 1.75 dollars

**259**Views

Answer: A. 1/3x+2 There are two equations: x − 3y = −6 ..... Equation one 2x − 7y = 10 ...... Equation two Solve for the value of y in equation one x - 3y = –6 3y = x…

**67**Views

The first sign that an equation is linear is that all its variables increase with constant correspondence. Also, a linear equation can be represented in several forms, including standard forms, indices, etc. However, these numbers carry no exponents. Finally, when…

**51**Views

Combinations and permutation in mathematics are the various ways through which a set of items can be organized. Mathematicians have deduced that these number arrangements can be found using factorials. For example, an n number of items can be arranged…

**61**Views

P(X=0)=C020 *0.080 * 0.9220 = 0.9220 ≈ 0.1887

**68**Views

Solution: Let the three numbers be x, y and z. Sum of the numbers is 98. x + y + z = 98………………(i) The ratio of the first to the second is 2/3. x/y = 2/3. x = 2/3 ×…

**55**Views

5P3 is an example of nCr which is DEFINED as n! / (n-r)! In this case, 5! / 2! has the 5•4•3 expansion...it's 5! but with the 2•1 having cancelled the last two factors of 5! Answer 60 is entirely…

**62**Views

oh, it's quite simple we need to get x from one of equation, so x-2 = -x-4 then 2x=-2 x = - 1 after that we put x into y=x-2 and get y = - 3 Answer: -3

**62**Views

Total time spent: 4 hours 15 minutes (it is equivalent to 255 minutes). Let the flight time from Paris to Glasgow be X. Then the flight time from Glasgow to Paris will be (X+10). We have an equation with one…

**439**Views

x represents the number of comic books to start x - 0.5x + 14 = 28

**77**Views

Here is a 2×2 counterexample, easily extendable to n×n: Let A orthogonally project onto one axis, and let B rotate the plane by 90∘. The operation of ABA is to collapse everything down to one axis, then turn that axis, then collapse that axis down to the origin. However, A2=A≠0

**131**Views