Tony spent $60.54 and bought 3 packs of notebooks and a calculator. How much does a pack of notebooks cost if a calculator costs $45.87?
Answers
The amount of money Tony spent in buying a pack of notebooks is $4.89.
Given the following data:
- Cost of calculator = $45.87.
- Quantity of notebooks = 3 packs.
- Quantity of calculator = 1.
- Total cost = $60.54 .
To determine the amount of money Tony spent in buying a pack of notebooks:
How to solve a word problem.
In this exercise, you're required to determine the cost of a pack of notebooks. Thus, we would translate the word problem into an algebraic equation.
n = $4.89.
Read more on word problems here: brainly.com/question/13170908
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20 rotations.
35/1.75=20
Answer:
6125
Step-by-step explanation:
1.75*35
Hopefully that helps
Answers
angle 6 = 141°
angle 5 = ?
Angle 5 and angle 6 TOGETHER form a supplementary angle. A supplementary angle is equal to 180°. So, to find out angle 5 we will subtract 180° by angle 6 (141°). And then we will check our work. Lets do it:-
180° - 141° = 39°
Angle 5 = 39°
CHECK OUR WORK:-
39° + 141° = 180°
We were RIGHT!!!
So, angle 5 measures 39°.
Hope i helped ya!!
Answer:
39 degrees
Step-by-step explanation:
180 = straight line so 180-141=39
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Step-by-step explanation:
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108 yd^2
Step-by-step explanation:
Please see attached picture for full solution.
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Answer:
I dont know what they tought you in your school...but pizza is 100% good, and 8/2 is 8divided by2 so the answer is 4.
PLESASE MART BRAINLIEST. IT'S OK IF NOT BUT STILL THX.
Answer:
pizza is very good and 8/2 is 4.
Step-by-step explanation:
pls mark brainliest thx! :)
Answers
Answer:
For given isosceles triangle ΔMKL with MK≅ML, x=9; MK=48, KL=31, ML=48.
Explanation:
An isosceles triangle has two of its 3 sides congruent.
For given ΔMKL, MK is congruent to ML (MK ≅ ML); i.e. length of side MK is equal to length of the side ML.
Given:
MK=7x-15
KL=4x-5
ML=10x-42
Equating MK with ML, we get:
MK=ML
7x-15 = 10x-42
Taking all x terms to the right,
42-15 = 10x-7x
27 = 3x
x=9
To find measure of each side MK, ML and KL; substitute the value of x=9 in corresponding equations.
MK = 7x-15
= (7×9) - 15
= 63-15
= 48
KL = 4x-5
= (4×9)-5
= 36-5
= 31
ML = 10x-42
= (10×9)-42
= 90-42
= 48
Therefore, for given ΔMKL with MK≅ML, x=9; MK=48, KL=31, ML=48.