(-7)+(4)+7
-7+4=-3
-3+7=4
Answer:
4
Step-by-step explanation:
-7 + 7 = 0 so you are left with 4.
4+0 = 4.
OL
⊥
ON
start overline, O, L, end overline, \perp, start overline, O, N, end overline
\qquad m \angle LOM = 3x - 15^\circm∠LOM=3x−15
∘
m, angle, L, O, M, equals, 3, x, minus, 15, degrees
\qquad m \angle MON = 5x - 23^\circm∠MON=5x−23
∘
m, angle, M, O, N, equals, 5, x, minus, 23, degrees
Find m\angle MONm∠MONm, angle, M, O, N:
Segments LO and ON are perpendicular, providing the required
information for the value of the sum of ∠LOM and ∠MON.
Reasons:
The given parameter are;
is perpendicular to ;
m∠LOM = (3·x - 15°)
m∠MON = (5·x - 23°)
Required:
Find m∠MOM
Solution:
Given that is perpendicular to , we have;
m∠LON = 90° by definition of perpendicular lines
m∠LON = m∠LOM + m∠MON by angle addition postulate
Therefore;
m∠LOM + m∠MON = 90° by substitution property of equality
Which gives;
(3·x - 15°) + (5·x - 23°) = 90° by substitution property
8·x - 38° = 90°
x = 16°
m∠MON = 5·x - 23°
m∠MON = 5 × 16° - 23° = 57°
Learn more here:
Answer:57
Step-by-step explanation:
Answer:
$3.18
Step-by-step explanation:
Multiply the cost by the amount bought.
2.65*1.2=3.18
Answer:
$ 3.18
Step-by-step explanation:
You multiply 2.65 by 1.2
Answer:
Where are the graphs?????
Step-by-step explanation:
Create a graph that represents Tyler's spending.
Tyler's spending on cards is represented by the equation C = 0.5p, where C is the cost of his purchase and p is the number of packs he buys. This relationship forms a linear graph where the cost (C) increases by $0.5 for each additional pack (p).
Tyler's spending on cards is determined by the equation C = 0.5p, where C represents the cost of his purchase and p signifies the number of packs he buys. This equation forms a linear relationship between C and p, indicating that for each additional pack Tyler acquires, his spending increases by $0.5.
The graph illustrating this relationship is a straight line that starts from the origin (0,0) and rises steadily with a slope of 0.5. As Tyler purchases more packs, his total spending will continue to increase in a proportional and predictable manner, making it easy to estimate his costs based on the number of packs he desires.
Learn more on linear equation here brainly.com/question/2030026
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