Solve x^2 + 5x - 6 = 0
Answers
Let's solve your equation step-by-step. x2+5x−6=0
Step 1: Factor left side of equation. (x−1)(x+6)=0
Step 2: Set factors equal to 0. x−1=0 or x+6=0
x=1 or x=−6
Related Questions
last night 80 people attended a lecture at the Smithfield Public Library 47th and 10 for men what ratio best represents the relationship between the number of men and the number of women
What survival rate in the 10th year would make the average rate of loss over the 10-year period equal to 38.0%?
A recipe includes 8 cups of flour and 2/3 third cups of sugar right the ratio of the amount of flour to the amount of sugar as a fraction in simplest form
6(7a-10) how do I solve this
Answers
4=a/4
Then, multiply both sides by 4 in order to get the 4 on the right to cancel out of the denominator:
16=a
a person in the United States at birth is about 29,200 days. Estimate the total amount of
air a person born in the United States breathes over a lifetime.
Answers
Answer:
2.53×10^8 liters
Step-by-step explanation:
(8.65×10^3 L/da)(0.292×10^5 da) ≈ 2.53×10^8 L
Final answer:
The total amount of air a person born in the United States breathes over a lifetime is estimated to be 2.52 x 10^8 liters. This is calculated by multiplying the daily air intake (8.64 x 10^3 liters) with the average life expectancy in days (29,200 days).
Explanation:
To estimate the total amount of air a person born in the United States breathes over a lifetime, we can simply multiply the amount of air breathed daily by the expected length of life in days. Here's how it works:
- The given daily air intake is 8.64 x 10^3 liters.
- The average life expectancy is 29,200 days.
- We multiply these two values together to get the total lifetime air intake.
So, 8.64 x 10^3 liters/day x 29,200 days = 2.52 x 10^8 liters.
Therefore, a person born in the United States breathes an estimated 2.52 x 10^8 liters of air over a lifetime.
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Answers
Answer:
Can I see the graph?
Step-by-step explanation:
A. $1,515
B. $1,254
C. $866
D. $1,370
x
Answers
515 x 2 = 1,030 1st and last month's rent
515 x 30% = 154.50 fee to rental agent
185 security
1,369.50 or 1,370 Choice D.
The total cost to be paid in move-in costs for the two-bedroom Hometown Apartment is $1370
What is an equation?
An equation is an expression that shows the relationship between two or more numbers and variables.
The total cost of moving in is given by:
Total cost = (2 * 515) + 185 + (0.3 * 515) = 1369.5
The total cost to be paid in move-in costs for the two-bedroom Hometown Apartment is $1370
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Answers
Answer:
The function f(x) has the greatest y-intercept. Option 1 is correct.
Step-by-step explanation:
The first function is
Substitute x=0 in the given function, to find the y-intercept.
The y-intercept of f(x) is 5.
From the given graph it is clear that the y-intercept of g(x) is 2.
The third function is
Substitute x=0 in the given function, to find the y-intercept.
The y-intercept of h(x) is -2.
Therefore the function f(x) has the greatest y-intercept. Option 1 is correct.
Final answer:
The greatest y-intercept in a function refers to the function that intersects the y-axis at the highest point. We can determine this by checking the 'b' term in the equation y = mx + b.
Explanation:
To determine which function has the greatest y-intercept, you would need to examine the 'b' term in the equation y = mx + b, which represents the y-intercept. This is the point where the function intersects the y-axis. In other words, it's the y-value where the function begins. For example, within the information provided, 'ŷ-266.8863 + 0.1656x' seems to have the largest y-intercept at 266.8863.
Now consider having graphs of multiple functions; the one that intersects the y-axis at the highest point (the largest y-value) has the greatest y-intercept.
For straight lines, their slope remains the same along the line (as demonstrated in the mention of 'Figure A1 Slope and the Algebra of Straight Lines'). It's the y-intercept that determines where on the y-axis the line begins, helping us distinguish one line from another if their slopes are identical.
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Answers
This problem can be solved through simple arithmetic progression
Let
a1 = the first term of the sequence
a(n) = the nth term of the sequence
n = number of terms
d = common difference
Sn = sum of all terms
given
a1 = 12
a2 = 16
n = 10
d = 16 -12 = 4
@n = 10
a(n) = a1 + (n-1)d
a(10) = 12 + (9)4
a(10) = 48 seats
Sn = (n/2) * (a1 + a(10))
Sn = 5* (12 + 48)
Sn = 300 seats
Therefore the total number of seats is 300.