
Use Square Roots to Solve Quadratic Equations
Questions and Videos on Use Square Roots to Solve Quadratic Equations, within Algebra
How do you solve this system of equations: #3y - Socratic
If we have n number of variables and n-1 equations the we will have to solve in terms of one variable. For n-2 equations, in terms of two variables etc. From example we have #n=3# variables and #3-1# …
How do you find the domain and range of y = 1/ (x^2 - Socratic
Range: Any real number of #y# except #y=0# Range: #y in RR | y !=0#.In interval notation expressed as #y| (-oo,0)uu (0,oo)# graph {1/ (x^2-2) [-10, 10, -5, 5]} [Ans] Answer link You can reuse this answer
Question #2872d + Example - Socratic
A rank-m tensor is a mathematical object that represents N^m real numbers, where N is the dimension of space. rank-0 Tensor: represents a single real number and is usually called a scalar. Examples of …
How to determine the real number a so that the points p1= (2
Make a vector, veca, from p_1 to p_3 : veca = (3-2)hati+(a-3)hatj+(3-2)hatk Simplify: veca = hati+(a-3)hatj+hatk Make a vector, vecb, from p_2 to p_4: vecb = (4-3)hati+(2-4)hatj+(a-0)hatk Simplify: vecb …
What are three values of #x# that satisfy #7-x<6#? - Socratic
These values can be 2;3 and 4. To solve this inequality you have to: substract 7 from both sides to leave -x on the left side. multiply (or divide) both sides by -1 and change the inequality sign to get rid of - …
No. 53 is a head-shaker for me. Do you use one number and ... - Socratic
#k (x) = x^3 -4x^2 -7x +10# is one solution. (You can check if it is correct by actually plugging in the numbers -2, 1, or 5!) You could have infinitely many other solutions by multiplying k (x) by some real …
If z_1 and z_2 are solutions of z^2-az+b=0, what is the relation ...
If z_1 and z_2 have same arguement then we can say z_2=kz_1, where k is a real number. As a=z_1+z_2= (k+1)z_1, argz_1=argz_2=arga and as b=z_1*z_2, argb=argz_1+argz_2=2arga As …
Question #7781c - Socratic
This inequality is true for every real number x. Left side of this inequality is absolute value, which is always greater than or equal to zero, therfore also greater than -4 no matter what the value of x is.
Let a is real number and epsilon>0. Defined that V_epsilon ... - Socratic
Make the sum epsilon + delta less than or equal to the distance between a and b, which is abs(a-b)