-(-5 - 6x) = 4 (5x +3)
Pretend that there is a -1 in front of the first bracket
-1(-5-6x)= 4(5x+3)
Mutiply the first bracket by -1
(-1)(-5)(-1)(-6x)= 5+6x
Mutiply the second bracket by 4
(4)(5x)(4)(3)= 20x+12
5+6x= 20x+12
move 20x to the other side
5+6x-20x= 20x-20x+12
5+6x-20x= 12
5-14x= 12
move 5 to the other side
sign changes from +5 to -5.
5-5-14x= 12-5
-14x=7
divide by -14
-14x/-14= 7/-14
x= -1/2
Answer: x= -1/2
Answer:
<em>p is false and q is false.</em>
Step-by-step explanation:
<u>Logic Disjunction</u>
Assume p and q are propositions.
The disjunction of p and q, denoted by p ∨ q, is the proposition called <u>"p or q"</u>.
The rule for the 'or' operation is: If any of the propositions are true, then the result is also true.
Thus, the disjunction p ∨ q is false when both p and q are false and is true otherwise.
The correct option is the last one:
p is false and q is false.
Answer:
5 7/8
Step-by-step explanation:
Because 1 3/8 + 5 1/2 = 6 7/8. 12 3/4 - 6 7/8= 5 7/8
Hope I Helped
Answer:
$4
Step-by-step explanation:
We are told that Roxanne:
- Has a checking account only
- Uses online banking
- Uses the bank ATM once a month
- Uses a nonbank ATM twice a month
We need to work out how much it costs for Roxanne to bank with each bank each month, then compare the total costs to see how much Roxanee could save if she switch from East Median to Jasmine bank.
Cost of monthly banking at East Medina Bank:
Checking account services = $6
Online banking = $5 (remember, she doesn't have a linked savings a/c)
ATM (1 use) = $1
<u> nonbank ATM (2 uses) = $6</u>
<u> Total = $18</u>
Cost of monthly banking at Jasmine Bank:
Checking account services = $10
Online banking = $4
ATM (1 use) = $0
<u> nonbank ATM (2 uses) = $0</u>
<u> Total = $14</u>
To calculate the money Roxanne could save by switching to Jasmine Bank, simply find the difference between the monthly costs:
Savings = $18 - $14 = $4
Function 1 | y-intercept of -1 | slope of 1
Function 2 | y-intercept of 1 | slope of -5
Function 3 | y-intercept of 5 | slope of -3
Function 4 | y-intercept of 2 | slope of 4
I have no idea which y-intercept is closest to 0 when 2 functions are 1 unit off.