Answer:
The answer to your question is the letter a.
Step-by-step explanation:
Data
x² + 12x + c
If this trinomial is a perfect square trinomial, the third term must be half the second term divided by the square root of the first term, and to the second power.
-Get half the second term
12x/2 = 6x
-Divide by the square root of the first term
6x/x = 6
-Express the result to the second power
6² = 36
-Write the perfect square trinomial
(x² + 12x + 36) = (x + 6)²
b. 333%
c. 314%
d. 325%
Answer:
fish tank is 14.87 ≈ 15 inches tall.
Step-by-step explanation:
Given : A rectangular fish tank contains 3,240 cubic inches of water. The dimensions of the base of the fish tank are 12 inches x 18 inches.
To find : How tall is the fish tank.
Solution : We have given that volume of fish tank = 3240 cubic inches.
Length of tank = 12 inches.
Width of tank = 18 inches .
Volume of rectangular tank = length * width * height
3240 = 12 * 18* height .
3240 = 216 * height.
On dividing both side by 216 and switching the sides .
Height = .
Height = 14.87 inches
Therefore, fish tank is 14.87 ≈ 15 inches tall.
B. 9(p + $11.50) = $94.75; p = $5.00
C. 9p + $11.50 = $94.75; p = $11.75
D. 9p + $11.50 = $94.75; p = $9.25
Based on the data provided if the customer went to the shop and bought the potting soil and shrubs with the total bill of $94.75 and the potting soil alone is for $11.50. We can determine the price of the shrubs in total by deducting the 2 values. $94.75 - $11.50 = $83.25. Now that we have the total amount of the shrubs to get the amount of each shrub we then divide the total amount versus the number of shrubs which is 9, ergo $83.25/9 = 9.25 per shrub.
So the answer to this question is:
D. 9p + $11.50 = $94.75 p=$9.25
Answer:
[A] -0.5
General Formulas and Concepts:
Algebra I
Algebra II
Calculus
Limits
Graphical Limits
Discontinuities
Step-by-step explanation:
Step 1: Define
Identify
Step 2: Solve
According to the graph, we see that when we approach x = -0.5 of the function f(x), we land on y = -0.5.
The function value at x = 2 would equal 8, but the limit as x approaches -0.5 would not approach the function value, but approach the hole in the function.
Topic: AP Calculus AB/BC (Calculus I/I + II)
Unit: Limits
Book: College Calculus 10e