Complex Numbers
Solve - Sqrt(-29)
-iSqrt(29)
Solve for the following equation:
25x -6x2 = 4
x = 1/6 and x =4
A square park has a side walk path that goes around it. One sidewalk path is 15 feet. The adjacent sidewalk is 20 feet. How much feet would you save by cutting through the park.
10 feet
Write the following in a + bi form
5+ sqrt(-121)
5+11i
Solve for the following equation
4k(k+10) = 10
-10 +-sqrt(110)
----------------
2
A baseball is hit so that its height is -19t2 +76t +9
What is the maximum height of the baseball?
Height is 85 ft
Multiply sqrt(-5) * sqrt(-5)
-5
Solve the inequality analytically
x2 -14x +45 > 0
(-infinity, 5) U (9, infinity)
PIC
A kite is flying on 89 feet of string. How high is it above the ground if its height is 41 feet more than the horizontal distance from the person flying it? Assume the string is being released at ground level.
80 Feet
Write the quotient in the a +bi form
1 +3i
------
1+i
4+2i
------
2
Solve for the specified Variable: F = pMv2
--------
r
V = sqrt(rFpM)
-----------
pM
The observed bunny rabbit population on an island is given by the function p=−.4t2+130t+1200, where t is the time in months since they began observing the rabbits. (a) When is the maximum population attained,
11762 rabbits
Divide
30 +5i
-------
30 - 5i
35 + 12i
---------
37
Find the values of a, b, and c for which the quadratic equation
ax squared plus bx plus c equals ax2+bx+c=0
has the solutions
7 - sqrt(51) and 7 + sqrt(51)
a=1,
b= −14,
and
c=−2.
A frog leaps from a stump 4.64.6 feet high and lands 4.6 feet from the base of the stump. We can consider the initial position to be at (0,4.64.6) and its landing point to be (4.64.6,0).
What is the frogs Maximum Hight
5.45 Feet