Answer:
$25
Step-by-step explanation:
According to the scenario, computation of the given data are as follows,
Present value = $100
Interest rate = 5% per year
So, Total amount after 5 years = P (1+rt)
Where, P = present value, r = rate , t = time
So, total amount after 5 years = $100 ( 1 + (0.05 × 5))
= $100 × 1.25
= $125
Now interest earns = Total amount after 5 years - Present value
= $125 - $100
= $25
We know that
<span>ρ = density of gasoline = 737 kg/m³ (at T = 60°F = 15.6°C)
</span>ρ = m/V
ρV = m
V = m/ρ
V = 49.0 kg / 737 kg/m³
<span>V = 0.066 m³
[volume of the tank]=L*W*H-----> H=volume/[L*W]----> H=0.066/(0.9*0.4)
H=0.1833 m
the answer is
t</span><span>he depth of the tank is 0.18 m</span>
Assume
is not bounded, i.e. there are no
for which
for all
.
Now,
is to say that for any
, we can find a large enough
such that
whenever
. Simultaneously, this means that
is bounded.
Let's suppose without loss of generality that
for any
. (Note that if
for some finite number of values of
, we can simply remove them from consideration.)
So we have
Because
is bounded, we know there is some
such that
for all
. Now,
But we initially assumed that
is unbounded, so the above is impossible. Thus
must be bounded.
6a. n=600
6b. n=6
6c. n=1/6
6d. n=50
7. The answer is -55.8 or 7c.
All I had time to do but might edit answer later.
9514 1404 393
Answer:
- 3.46 pounds
- 6.92 pounds
- 13.84 pounds
Step-by-step explanation:
The most accurate ratio of pounds to dollars will be found using the given numbers that have the most significant figures. Those are found on the last row of the table:
pounds/dollar = 34.60/50 = 0.692
To find the other table values, multiply the dollar amounts by this constant of proportionality. The problem statement tells you to round the result to hundredths.
$5 ⇒ 5.00 × 0.692 = 3.46 pounds
$10 ⇒ 10.00 × 0.692 = 6.92 pounds
$20 ⇒ 20.00 × 0.692 = 13.84 pounds
_____
You can also fill in the table by recognizing that $5 is one tenth of $50, so the number of pounds will be one tenth of 34.60 = 3.46. Then each of the following rows doubles the amount on the previous row.