A.
Note that 1 mile = 1.609 km.
Therefore
0.6 miles = 0.6*1.609 km = 1 km (approximately).
b.
Note that 1 US quart = 0.9463 liters.
Therefore
1 quart = 1 liter (approximately).
c.
Note that 1 pound = 0.4536 kg
Therefore 1 pound is not even approximately equal to one kilogram.
d.
Note that 1 yard = 0.9144 m.
Therefore
1 yard = 1 m (approximately).
Answer:
1 pound is not approximately equivalent to one of the metric units.
You have to do whats in the parentheses from left to right then subtract the answer you get by 20
(9x10) - (30+30)
90 - 60 = 30
8 x (12+5) -7^2
17
17-49
18 x -32
= -576.
You have to use pemdas for your check off
P=parentheses
E=exponet
M=multiplication
D=division
A=add
S=subtrabt
HOPE IM CORRECT
Answer:
91
Step-by-step explanation:
Todd’s average score for six tests = 92.
The sum of two of her test = 188
First, we need to find the total score for the six test. This given below:
Average = sum of all test / number of test
sum of all the test = average x number of test
average score for six tests = 92.
Number of test = 6
Sum of all the Tests = 92 x 6 = 552
Sum of four test = sum of all the test — sum of two test
Sum of four test = 552 — 188 = 364
Now we can solve for the average of the other four test as shown below:
Average of four test = 364/4= 91
(-3,-1) , (3,4), (5,3) hope this helps! ;)
Part 1:
Given that x represents the <span>number of apple pies that can be made and y represents the number of apple cobblers that can be made.
Given that a</span><span>n
apple pie uses 4 cups of apples and an apple cobbler
uses 2 cups of apples and there are 16 cups of apples available.
</span>A<span>n inequality to show the constraint on the amount of apples available is given by:
4x + 2y ≤ 16
</span>
Part 2:
<span>Given that an
apple pie uses 3 cups of flour and an apple cobbler
uses 3 cups of flour and there are 15 cups of flour available.
</span>A<span>n inequality to show the constraint on the amount of flour available is given by:
3x + 3y ≤ 15
Part C:
The </span><span>non negativity contraints on x and y are:
x ≥ 0 and y ≥ 0
</span>
