The required distance after time t is given as 1.5t.
Given that,
Speed in the race is given as 1.5 meters per second, to determine distance, d, is covered after, t, seconds.
Distance is defined as the object traveling at a particular speed in time from one point to another.
Speed is defined as when an object is subjected to movement, the distance covered by the object in a certain time interval is the speed of that object.
Here,
Speed = 1.5 m/s
Distance = speed × time
Distance = 1.5 × t
Distance(d) = 1.5t
Thus, the required distance after time t is given as 1.5t.
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1.D 2. A 3.C 4.D
1 Is the monomial as it only contains one expression.
2. Is the difference of squares because something squared minus something squared.
3. Is standard because it is of the form
4. We know D is the not the monomial simply because its power is negative which means it does not fit the definition of a polynomial.
Answer:
671 miles.
Step-by-step explanation:
We have been given that Alicia drove at a constant speed and traveled 183 miles in 3 hours.
First of all, we will Alicia's speed using speed formula.
So Alicia's travels at a speed of 61 miles per hour.
To find distance covered by Alicia is 11 hours, we will multiply per hour speed by 11 as:
Therefore, Alicia will travel 671 miles in 11 hours.
Answer:
Step-by-step explanation: 3 hours = 183 miles that means 1 hour = 61 miles so 11 hours is 61 multiplied by 11 which is = 671 miles... ✌️
B: –3a^2 + 11a + 5
C: 3a^2 + 11a + 5
D: –3a^2 + 11a – 5
Answer: B = –3a^2 + 11a + 5
For difference, the answer is
-3a^2 -5a -5
Step-by-step explanation:
(3a – 3a^2) + (5 + 8a)
To find the sum or difference, we will open the brackets.
To look for l the sum, we add
3a – 3a^2 + 5 + 8a
Collecting like terms,
= -3a^2 +8a + 3a +5
= -3a^2 + 11a + 5
Option B is the right answer.
To look for the difference, we subtract.
(3a – 3a^2) - (5 + 8a)
Opening the brackets
3a – 3a^2 - 5 - 8a
Collecting like terms
-3a^2 + 3a -8a -5
= -3a^2 -5a -5
The options available corresponds only to what we got for the sum, so
-3a^2 + 11a + 5 is the answer
1.) Remove parentheses.
3a−3a^2 +5+8a
2.) Collect Like Terms.
(3a+8a) - 3a^2+5
3.) Simplify.
11a - 3a^2+5
Answer: 7x + 4y + 8.
Step-by-step explanation:
Given data:
15 + 12x -5x +4y -7
Solution:
15 + 12x -5x +4y -7
Subtract the numbers
= 8 + 12x – 5x + 4y
Collect like terms
= 8 + 7x + 4y
Rearrange the equation
= 7x + 4y + 8