thanks my answer friend and follow me and get it back...ok.... Given :
Angles of a quadraliteral are (p + 25)°, 2p°, (2p - 15)° and (p + 20)°
To Find :
The value of largest angle
Solution :
The sum of all four interior angles of a quadraliteral is 360°.
\begin{gathered} \\ : \implies \sf \: (p+25) {}^{ \circ} + 2p {}^{ \circ} + (2p - 15) {}^{ \circ} + (p+20) {}^{ \circ} = {360}^{ \circ} \\ \\ \end{gathered}:⟹(p+25)∘+2p∘+(2p−15)∘+(p+20)∘=360∘
\begin{gathered} \\ : \implies \sf \: 6p + 30 = {360}^{ \circ} \\ \\ \end{gathered}:⟹6p+30=360∘
\begin{gathered} \\ : \implies \sf \: 6p = 360 - 30 \\ \\ \end{gathered}:⟹6p=360−30
\begin{gathered} \\ : \implies \sf \: 6p = 330 \\ \\ \end{gathered}:⟹6p=330
\begin{gathered} \\ : \implies \sf \: p = \dfrac{330}{6} \\ \\ \end{gathered}:⟹p=6330
\begin{gathered} \\ : \implies{\underline{\boxed{\pink{\mathfrak{p = 55}}}}} \: \bigstar \\ \\ \end{gathered}:⟹p=55★
Then the values of angles are ,
(p + 25)° = 55 + 25 = 80°
2p° = 55(2) = 110°
(2p - 15)° = 2(55) - 15 = 110 - 15 = 95°
(p + 20)° = 55 + 20 = 75°
Among the given angles of quadrilateral , 110° is largest angle.
Hence ,
The value of largest angle among the given angles of quadrilateral is 110°. So , Option(b) is the required answer
Answers
Answered by
3
Answer:
For example, if the file content is as follows:
I live in New Delhi
New Delhi is the national capital of India
.
Answered by
0
What if there is no Internet?
What if there is no Internet?With no Internet access between airports, planes, ships, trains, and commercial trucking, we'd go back to tracking goods on paper. ... The Internet is the global network of many other computer networks. It doesn't depend on a single machine. Even if one part of it went offline, others would remain functional.May 2, 2019
Similar questions