Answer:
grax
Step-by-step explanation:
...
Given
d(t) = 0.8t ^2
t= 5 secs
d(5) = 0.8(5)^2 = 0.8 * 25 = 20
t= 10 secs
d(10) = 0.8(10)^2 = 0.8 * 100 = 80
20 m / 5 secs = 4 meters per sec
80 m / 10 sec = 8 meters per sec
4 mps + 8 mps = 12 mps
12 mps / 2 = 6 mps
6 mps is the average speed of the rock between 5 and 10 sec after being dropped
Answer:
Jamie
E = 35H
Michael
E = 4,500M
Step-by-step explanation:
Jamie's job paid her $35 an hour, while Michael's job had a $4,300 monthly salary.
Where,
E = Money earned
H = hours worked
M = months worked
Jamie
E = 35H
Where,
E = Total Amount earned
35 = amount earned per hour
H = Number of hours
** There is a mistake in the figures you gave for Michael. There are two different figures but I will go with 4,500
Michael
E = 4,500M
Where,
E = Total amount earned
4,500 = amount earned per month
M = Number of months
If Jamie made $20 an hour,
E = 20H
Let H = 1
E = 20(1)
= $20
When Jamie made $35 an hour
Assume H = 1
E = 35H
E = 35 × 1
= $35
Therefore, if Jamie made $20 an hour, her total money earned
will decrease
This is because, the higher the amount earned per hour, the higher the total amount Jamie will earn
Answer:
-7/4 =x
Step-by-step explanation:
x-2(x+3) = 4(2x+3) -(x+4)
Distribute
x -2x -6 =8x+12 -x -4
Combine like terms
-x-6 = 7x +8
Add x to teach side
-x-6 +x = 7x+x+8
-6 = 8x+8
Subtract 8 from each side
-6-8 =8x+8-8
-14 = 8x
Divide by 8
-14/8 = 8x/8
-7/4 =x
<h3>Interest rate required for Antonio’s investment to double in value in 12 years is 8.3 % per annum</h3>
<em><u>Solution:</u></em>
Given that,
Antonio wants to invest $7600 in a saving account
Antonio’s investment to double in value in 12 years
To find: Rate of interest
<em><u>The total amount using simple interest is given as:</u></em>

Where,
p is the principal
r is the rate of interest
t is the number of years
From given,
p = 7600
t = 12 years
r = ?
Antonio’s investment to double
Therefore,
A = 2(7600) = 15200
<em><u>Substituting the values we get,</u></em>


Thus interest rate required for Antonio’s investment to double in value in 12 years is 8.3 % per annum