Answer:
B
Step-by-step explanation:
The number of weeks it will take for Carlo to attend all three again is;
12 weeks
We are given;
Frequency of attending art class = 4 weeks
Frequency of attending chess club = 2 weeks
Frequency of attending fencing = 3 weeks
We want to find the time in which Carlo will attend all 3 classes again. This simply means we have to find the LCM which is the least common multiple of 6, 3 and 5 minutes.
Factors of 4 = 1, 2, 4
Factors of 2 = 1, 2
Factors of 3 = 1, 3
Thus;
LCM = 2 × 2 × 3
LCM = 12
Thus, in conclusion Carlo will attend all 3 classes again after 12 weeks.
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please help this is all they gave me
Answer:
In the trapezoids ABCD and RSPQ,
Angles A, B, C and D are corresponding to the angles R, S, P and Q respectively,
Also, the sides AB, BC, CD and DA are corresponding to the sides RS, SP, PQ and QR respectively.
Since, when two figures are congruent to each other then their corresponding sides and angles are also congruent.
Here, trapezoids ABCD and RSPQ are congruent.
Therefore, AB≅RS, AB≅RS, AB≅RS, AB≅RS
And, ∠A ≅ ∠R, ∠B ≅∠S, ∠C≅∠P, ∠D≅∠Q
u = ____
The value of u is -144
Solution:
Given that,
We have to solve for "u"
From given,
Convert the division problem into multiplication, by changing the division sign to multiplication sign. Then invert the number to right of division sign
Thus we get,
Isolate for u
Thus the value of u is -144
1 L.
Answer: Answer is 3/4
Step-by-step explanation: The sum of the interior angles of a regular polygon is calculated as follows;
(n-2) × 180° {where n represents the number of sides of the polygon}
A pentagon is a polygon with five equal sides. Therefore the sum of it's interior angles is calculated as;
(5-2) × 180°
=3×180°
=540°
A hexagon is a polygon with six equal sides. Therefore the sum of it's interior angles is calculated as;
(6-2) × 180°
=4×180°
=720°
Therefore, the ratio of the number of degrees in the interior angles of a regular pentagon, to the number of degrees in the interior angles of a regular hexagon is given as
540:720
If you divide both sides by their prime factors (2×2×3×3×5) the ratio becomes
3:4 in it's simplest form.
As a common fraction, it can be expressed as
3/4.