Can the values be added or subtracted? If one value needs to be converted to another, describe the conversion. 19.75 in² + 26.2 in³ A. The values cannot be added because one is measuring area and the other is measuring volume. B. The values can be added without making a conversion of units because they both measure area. C. The values can be added after making a conversion of units because they both measure area. D. The values cannot be added because one is measuring area and the other is measuring mass.
PLEASE HELP ME CHECK MY MATH HOMEWORK I THINK ITS C.
The values can be added after making a conversion of units because they both measure area. ^ so... what kind of conversion do you have in mind?
hmmm I didn't see the \(\bf ^3\)...
I don't really get this question
\(\Large \bf 19.75 in^{\color{red}{ 2}} + 26.2 in^{\color{red}{ 3}}\) is a matter of 2 units, and what they represent lemme put it in another example how would you add say \(\bf 25\ {\color{red}{ lbs}} \textit{ of water }+ 3\ {\color{red}{ meters^2}}\quad ?\)
do you see the disparity?
it'd be as disparate as asking you to go to the store and buy say 3yards of milk, or 2 ounches of joy, or say 3feet of butter
.....so is it C. or not>>?
cubic inches are volume (3 units) square inches are area (2 units)
Can the values can be added or subtracted? If one value needs to be converted to another, describe the conversion. 67.9 mL + 4.9 L A. The values cannot be added because one is measuring mass and the other is measuring capacity. B. The values can be added without making a conversion of units because they both measure capacity. C. The values can be added after making a conversion of units because they both measure capacity. D. The values cannot be added because one is measuring mass and the other is measuring distance. I have another question like it
so, they can't mix because they're incompatible for what they're meant to represent
ohh! so its A.? :)
yes, is the same thing, you're being asked to judge if the values are COMPATIBLE to each other just like you can't buy 3feet of milk, you can't get a say 25lbs living room
ohh! so its A.? :) \(\large \checkmark\)
67.9 mL + 4.9 L ^ 1000mL = 1L
what about the second question :) Can the values can be added or subtracted? If one value needs to be converted to another, describe the conversion. 67.9 mL + 4.9 L A. The values cannot be added because one is measuring mass and the other is measuring capacity. B. The values can be added without making a conversion of units because they both measure capacity. C. The values can be added after making a conversion of units because they both measure capacity. D. The values cannot be added because one is measuring mass and the other is measuring distance.
a milliliter is a subunit of a liter, but they both represent mass or weight, so they're compatible
so B. or C. I think its B. :)
67.9 mL + 4.9 L ^ 1000mL = 1L <----- conversion
....so b?
\(\bf 67.9 mL + 4.9 L\implies 67.9\cancel{mL}\cdot \cfrac{L}{1000\cancel{mL}}+4.9L\implies 0.0679L + 4.9L\\ \quad \\ \implies 4.9679L\)
we can add them... BUT we needed to convert the mL to liters, using the conversion unit
The values can be added \(\color{red}{ \text{after making a conversion}}\) of units because they both measure capacity.
Join our real-time social learning platform and learn together with your friends!