Pythagoras; a^2 + b^2 = c^2 So, (6.7)^2 + (5.5)^2 = 75.14 then square root to get, 8.668 (to 3 d.p) hope this helps!!
I believe the answer is 64
First break it off into 2 rectangles on is 4 width and 10 length other is 8 length and 10 width. Then multiple to find area 10•4=40 8•3=24 then add 40+24= 64
The magnitude of the tension on the ends of the clothesline is mathematically given as
T= 47.6194N
<h3>What is the magnitude of the tension on the ends of the clothesline?</h3>
Generally, the equation for AB^2 is mathematically given as
AB² = AQ² +BQ²
Therefore
AB²=5²+32
AB² = 25+9
AB² = 34
AB=√34
sin ∅ = ав AB
Sin∅ = 3 √34
Let T1 and T₂ be tension in AB and BC respectively
The horizontal component of tension. T1 cos∅ = T₂cos ∅
T₁ = T₂
The vertical component of tension
T1 sin∅. + T₂ sin ∅ = mg
Tsin∅+ Tsin∅ = mg
T = mg/2sin∅
T=5*9.82/ 2 sin ∅
T= 47.6194N
In conclusion, the magnitude of the tension
T= 47.6194N
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Answer:
Step-by-step explanation:
If you start with a 52 card deck which includes 4 sevens and remove a seven and another card, then the (number of sevens in the deck) is 3 and the (number of cards) is 50. So, in that specific case, assuming that the cards are arranged in a uniform random order, the answer would be 3/50.
Answer:
The third one for the first picture and the second one for the second picture
Step-by-step explanation: