Mathematics

The lines joining the origin to the point of intersection of $3x-4y=56$ and the curve $x^{2}+y^{2}-24x+10y=0$ are

coincident lines

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Single Correct Medium Published on 09th 09, 2020
Questions 120418
Subjects 10
Chapters 88
Enrolled Students 86

Realted Questions

Q1 Subjective Medium
Identify the pair of angles given below by referring the given figure as adjacent angles, vertically opposite angles, interior alternate angles, corresponding angles or exterior alternate angles.
$\angle 3$ and $\angle 5$

Asked in: Mathematics - Lines and Angles

1 Verified Answer | Published on 09th 09, 2020

Q2 Single Correct Medium
Corresponding angle converse theorem states that :
• A. If two lines and transversal form alternate interior angles that are congruent , then the lines are parallel
• B. If two parallel lines are cut by Transversal then the pair of corresponding angles are congruent
• C. If two lines intersect each other,then the vertically opposite angles are equal
• D. If two lines and transversal form corresponding angles that are congruent , then the lines are parallel

Asked in: Mathematics - Lines and Angles

1 Verified Answer | Published on 09th 09, 2020

Q3 TRUE/FALSE Medium
State True or False
From the following figure, we can say:  $\angle ACD= \angle CBE$
• A. False
• B. True

Asked in: Mathematics - Lines and Angles

1 Verified Answer | Published on 09th 09, 2020

Q4 Single Correct Medium
Lines a, b, c and d are shown below and $\displaystyle a\parallel b$. Find the set of all angles that must be supplementary to $\displaystyle \angle x$.
• A. {1, 2}
• B. {1, 2, 5, 6}
• C. {1, 2, 5, 6, 9, 10}
• D. {1, 2, 5, 6, 9, 10, 13, 14}
• E. {1, 2, 9, 10}

Asked in: Mathematics - Lines and Angles

1 Verified Answer | Published on 09th 09, 2020

Q5 Subjective Medium
Read the following two statements which are taken as axioms:
(i) If two lines intersect each other, then the vertically opposite angles are not equal.
(ii) If a ray stands on a line, then the sum of two adjacent angles so formed is equal to $180^0$.