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if
angle and its complimenton angle are in a
ratio of 2:3 – thenthen the smalles angle?​

By Ariana

if
angle and its complimenton angle are in a
ratio of 2:3 – thenthen the smalles angle?​

About the author
Ariana

Which of the following statements is/are correct?
(i) All green plants can prepare their own food.
(ii) Most animals a

1
what is the nature of the three lines represented by x+3y=6,5X-2y=13,2x-3y=3
a– parallel
b– form a triangle

2 thoughts on “<br />if<br />angle and its complimenton angle are in a<br />ratio of 2:3 – thenthen the smalles angle?​”

  1. The angles are 36° and 54° respectively.

    Step-by-step explanation:

    Correct Question:

    If the ratio between two complementary angles is 2:3, then find the angles.

    Given:

    • Complementary angles are in the ratio of 2:3.

    To find:

    • The angles.

    Solution:

    Let us assume the two angles as 2x and 3x respectively.

    ☯ Two angles are considered to be complementary angles if the sum of them is 90°.

    Therefore,

    ⇒ 2x + 3x = 90°

    ⇒ 5x = 90°

    ⇒ x = 18°

    Hence, the angles are:

    • First Angle = 2x = 2 × 18 = 36°
    • Second Angle = 3x = 3 × 18 = 54°
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  2. [tex]{\huge{\boxed{\underline{\textbf{\textsf{\color{lightpink}{An}{\color{lightblue}{sw}{\color{lightgreen}{er}{\color{lightyellow}{:}}}}}}}}}}[/tex]

    To Solve:

    • If angle and its compliment angle are in a ratio of 2:3 – then the smaller angle is

    Given:

    • Ratio: 2:3
    • They complementary angles

    Solⁿ:

    • Let the angles be 2x, 3x
    • Sum of the angles is 90° are called complementary angles.

    Eqⁿ formed:

    2x + 3x = 90°

    5x = 90°

    x = 90/5

    x = 18°

    ★ Complementary angles:

    2x = 18×2

    2x = 36°

    3x = 18×3

    3x = 54°

    We see, 2x = 36° is smaller angle.

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    HOPE IT HELPS

    MARK BRAINLIEST PLS 🙂

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