Answer:
The answer is 118
Step-by-step explanation:
In order to solve this you need to subtract this weeks, to last weeks.
361 - 243 = 118.
Hope this helps :)
Bryan unloaded 118 more crates this week than last week.
To find out how many more crates Bryan unloaded this week than last week, we can subtract the number of crates unloaded last week from the number of crates unloaded this week.
So, to find the difference, we subtract 243 from 361:
= 361 - 243
= 118
Therefore, Bryan unloaded 118 more crates this week than last week.
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The sum of 130 cm and 50 mm. in meters is 1.35 m.
The unitarymethod is a method for solving a problem by the first value of a single unit and then finding the value by multiplying the single value. The unitary method is a method by which we find the value of a single unit from the value of multiple devices and the value of more than one unit from the value of a single unit.
We are given the sum of 130 cm and 50 mm. in meters
130 cm = 130 / 100
= 1,3m
50 mm = 50 / 1000
= 0,05m
Therefore, the addition is;
1.3 + 0.05m = 1.35m
Learn more about the unitary method, please visit the link given below;
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Answer:
Angles are either 55° or 125°.
Step-by-step explanation:
See the attached diagram.
Let aa' and bb' are two parallel straight lines and cc' is a transversal that meets aa' at o and bb' at o' points.
Now, ∠coa' + ∠coa =180° ..... (1)
Assume by the condition given ∠coa' = x and ∠coa = x+70
Hence, from equation (1), 2x + 70 = 180
⇒ x = 55°
Then ∠coa' =55° and ∠coa = 70+55 = 125°
So, ∠o'oa' = 125° as ∠coa = ∠ o'oa' {Opposite angles}
Again, ∠aoo' = 55° as ∠coa' = ∠aoo' {Opposite angles}
Now, ∠coa' = ∠oo'b' {Corresponding angles} = 55°
and ∠bo'c' = ∠oo'b' = 55° {Opposite angles}
Again ∠oo'b = ∠coa = 125° {Corresponding angles}
and ∠b'o'c' = ∠oo'b =125° {Opposite angles}
(Answer)
Answer:
The 4 angles formed in each case are: , , and .
Step-by-step explanation:
Line c being transversal implies that it forms 4 angles with lines a and b individually of which 2 in each case are opposite angles, thus are equal.
Let one of the angles be represented by , but the other is greater by , so that = ( + )
Thus, we have;
+ + ( + ) + ( + ) = ( the sum of angles at a point)
+ + + + + =
+ =
= -
=
Divide both sides by 4,
=
The other angle is calculated thus,
( + ) = +
=
Thus the 4 angles formed in both cases have the values; , , and .
Answer: y = -2x - 5
Step-by-step explanation: