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Priya ✧*。٩(๑˙╰╯˙๑)و✧*。 5 years, 1 month ago
Priya ✧*。٩(๑˙╰╯˙๑)و✧*。 5 years, 1 month ago
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Gaurav Seth 5 years ago
In quad. PQOR,
∠R+ ∠O+ ∠Q+ ∠P = 360
∠P + ∠O = 90
∠O = 130
Now,
In ∆ROQ,
∠RQO + ∠QOR + ∠ORQ = 180°
Now as the sides OQ = RO because of radius of same circle... Hence.... OQR = 25°
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☆•..¤( Prateek )¤..•☆ 5 years, 1 month ago
Priya ✧*。٩(๑˙╰╯˙๑)و✧*。 5 years, 1 month ago
Posted by Farid Khan 5 years, 1 month ago
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Yogita Ingle 5 years, 1 month ago
A cylinder can be seen as a collection of multiple congruent disks, stacked one above the other. In order to calculate the space occupied by a cylinder, we calculate the space occupied by each disk and then add them up. Thus, the volume of the cylinder can be given by the product of the area of base and height.
For any cylinder with base radius ‘r’, and height ‘h’, the volume will be base times the height.
Therefore, the cylinder’s volume of base radius ‘r’, and height ‘h’ = (area of base) × height of the cylinder
Since the base is the circle, it can be written as
Volume = πr2 × h
Therefore, the volume of a cylinder = πr2h cubic units.
Posted by Siddharth Kumar ✔️✔️✔️ 5 years, 1 month ago
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Posted by Aadya Singh 5 years, 1 month ago
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Gaurav Seth 5 years ago
Answer:
there are two methods to solve the problem which are discussed below.
Method 1:
Let us consider
a = n3 – n
a = n (n2 – 1)
a = n (n + 1)(n – 1)
Assumtions:
1. Out of three (n – 1), n, (n + 1) one must be even, so a is divisible by 2.
2. (n – 1) , n, (n + 1) are consecutive integers thus as proved a must be divisible by 3.
From (1) and (2) a must be divisible by 2 × 3 = 6
Thus, n³ – n is divisible by 6 for any positive integer n.
Method 2:
When a number is divided by 3, the possible remainders are 0 or 1 or 2.
∴ n = 3p or 3p + 1 or 3p + 2, where r is some integer.
Case 1: Consider n = 3p
Then n is divisible by 3.
Case 2: Consider n = 3p + 1
Then n – 1 = 3p + 1 –1
⇒ n -1 = 3p is divisible by 3.
Case 3: Consider n = 3p + 2
Then n + 1 = 3p + 2 + 1
⇒ n+1 = 3p + 3
⇒ n+1 = 3(p + 1) is divisible by 3.
So, we can say that one of the numbers among n, n – 1 and n + 1 is always divisible by 3.
⇒ n (n – 1) (n + 1) is divisible by 3.
Similarly, when a number is divided by 2, the possible remainders are 0 or 1.
∴ n = 2q or 2q + 1, where q is some integer.
Case 1: Consider n = 2q
Then n is divisible by 2.
Case 2: Consider n = 2q + 1
Then n–1 = 2q + 1 – 1
n – 1 = 2q is divisible by 2 and
n + 1 = 2q + 1 + 1
n +1 = 2q + 2
n+1= 2 (q + 1) is divisible by 2.
So, we can say that one of the numbers among n, n – 1 and n + 1 is always divisible by 2.
∴ n (n – 1) (n + 1) is divisible by 2.
Since, n (n – 1) (n + 1) is divisible by 2 and 3.
Therefore, as per the divisibility rule of 6, the given number is divisible by six.
n3 – n = n (n – 1) (n + 1) is divisible by 6.
</article>Posted by Prasidh A Praveen 5 years, 1 month ago
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Gaurav Seth 5 years ago
It is given that,
∠POQ =110°
Since, the Iangent at any point of a circle is perpendicular to the radius through the point of contact.
∴ ∠OPT = 90°
and ∠OQT = 90°
Now, in quadrilateral POQT.
∠POQ + ∠OQT + ∠PTQ + ∠OPT = 360°
(angle sum property of quadrilateral)
⇒110° + 90° + ∠PTQ + 90° = 360°
⇒ ∠PTQ + 290° = 360°
⇒ ∠PTQ = 70°
Posted by ☆°••(Prateek)••° ☆ 5 years, 1 month ago
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Priya ✧*。٩(๑˙╰╯˙๑)و✧*。 5 years, 1 month ago

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