a = prt
a = 24,000 x 0.06 x(48 / 12)(you have to turn months into years)
a = 24,000 x 0.06 x 4
a = $5,760
The payment due is $5,760
Answer:
8x +5
Step-by-step explanation:
The sum is found by combining "like" terms—those that have the same arrangement of variables.
The first expression, 2x +6, has terms 2x and 6.
The second expression, 6x -1, has terms 6x and -1.
In each case, the first term listed is first-degree in the variable x. These are "like" terms, so can be added:
... 2x +6x = (2+6)x = 8x
The second term listed in each case is a constant. These are "like" terms, so can be added:
... 6 + (-1) = 5
Then the sum of the given expressions is the sum of the results from adding like terms:
... 8x + 5
Answer:
Step-by-step explanation:
<span>-7x + 8y = -9
8y = 7x - 9
y = 7/8x - 9/8
so line </span><span>-7x+8y=-9 has slope = 7/8
</span><span>perpendicular lines, slope will be opposite and reciprocal
so new line has slope = -8/7
passing thru </span><span>(2,-5)
</span>y = mx + b
-5 = -8/7(2) + b
-5 = -16/7 + b
b = -5 + 16/7
b = -35/7 + 16/7
b = -19/7
equation
y = -8/7x - 19/7
hope it helps
Answer:
a. y(cost) = 4.95g + 5.45c
b. $91.12
Step-by-step explanation:
a. Joe bought g gallons of gasoline for 4.95, this can be represented as 4.95g. He bought c cans of oil for 5.45, this can be represented as 5.45c. Add them together to find the total cost, and it will look like this: y(cost) = 4.95g + 5.45c.
b. g = 9.6 gallons
c = 8 cans of oil
Plug these into the equation we did in part A
y(cost) = 4.95(9.6) + 5.45(8)
Solve
y(cost) = 47.52 + 43.6
y(cost) = 91.12
Therefore, if Joe bought 9.6 gallons of gasoline and 8 cans of oil, all in all he spent $91.12.
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<em>Hope this helps!!</em>
<em>- Kay :)</em>
