Answer:
-factoring may not work; for instance, factoring will not find solutions that are not integers.
-very difficult to use on any quadratic that doesn't have extremely easy numbers. In most cases, factoring will only be simple if the answers are integers or commonly used fractions.
hope this helps :)
Answer:
Step-by-step explanation:
we have
Answer:
Step-by-step explanation:
Answer:C
Step-by-step explanation:
−1 + 10i
1 + 6i
1 + 10i
The given expression simplified can be written as -1 + 6i. which is the correct answer that would be an option (A).
A complex number is a combination of real values and imaginary values. It is denoted by z = a + ib,
where a, and b are real numbers and i is an imaginary number.
To simplify the expression (3 + 8i) − (4 + 2i), we need to subtract the two complex numbers. To do this, we subtract the real parts and the imaginary parts separately.
The real part of the first complex number is 3, and the real part of the second complex number is 4.
Subtracting these gives us -1.
The imaginary part of the first complex number is 8, and the imaginary part of the second complex number is 2.
Subtracting these gives us 6. Therefore, the simplified expression is (-1) + (6i) = -1 + 6i.
Therefore, the correct answer is: -1 + 6i.
Learn more about the complex numbers here:
#SPJ2
Answer:
-1+6i
Step-by-step explanation:
(3+8i)-(4+2i)
3+8i-4-2i
3-4+8i-2i
-1+6i
How many blocks will Colin run by the end of the sixth week?
A.
Use objects to model the problem.
Put out 1 chip to represent the blocks run in week one. Put out twice that amount for week two. Put out twice that amount (from week two) for week three. Do this 3 more times, putting out twice the amount from the previous week each time.
B.
Make a table.
In the first row, write first week - 2 blocks. In the next row, write second week - 4 blocks. In the third row, write third week -6 blocks. Continue this pattern for three more rows.
C.
Write a number sentence.
(1 + 2) × 6 = x
Add the number of blocks run in the first and 2nd week. Then multiply the sum by the number of weeks (6).