Answer:
Step-by-step explanation:
<u>Given</u> :
4 cancels throughout.
<u>Solving by quadratic formula</u> :
- x = -8 ± √(8)² - 4(4)(-12) / 8
- x = -8 ± √64 + 192 / 8
- x = -8 ± √256 / 8
- x = -8 ± 16 / 8
- x = -1 ± 2
- x = 1 and x = -3
∴ Hence, the x-intercepts are (1, 0) and (-3, 0). The roots of the equation are 1 and -3.
Wow, that IS really BRAINLY! I’m so jealous
Answer:
<h3>There must be infinitely numbers different ones digits are possible in numbers that Larry likes.</h3>
Step-by-step explanation:
Given that my co-worker Larry only likes numbers that are divisible by 4, such as 20, or 4,004.
<h3>To find that how many different ones digits are possible in numbers that Larry likes:</h3>
From the given "Larry only likes numbers that are divisible by 4."
There are many numbers with one digits in the real number system that could be divisible by 4 .
<h3>We cannot say the count,so it is infinite.</h3><h3>Hence there must be infinitely numbers different ones digits are possible in numbers that Larry likes</h3>
One would be 240 + 360 = 600 degrees
and negative = 240-360 = -120 degrees
17 or -17, that would make 1 which is an integer.
