{"id":8154,"date":"2024-01-30T09:28:48","date_gmt":"2024-01-30T03:58:48","guid":{"rendered":"https:\/\/tsboardsolutions.in\/?p=8154"},"modified":"2024-02-03T09:29:36","modified_gmt":"2024-02-03T03:59:36","slug":"ts-6th-class-maths-solutions-chapter-4-intext-questions","status":"publish","type":"post","link":"https:\/\/tsboardsolutions.in\/ts-6th-class-maths-solutions-chapter-4-intext-questions\/","title":{"rendered":"TS 6th Class Maths Solutions Chapter 4 Basic Geometrical Ideas InText Questions"},"content":{"rendered":"
Students can practice\u00a0TS 6th Class Maths Solutions<\/a> Chapter 4 Basic Geometrical Ideas InText Questions to get the best methods of solving problems.<\/p>\n Do This<\/span><\/p>\n Question 1. Question 2. Think: Discuss And Write<\/span><\/p>\n Question 1. <\/p>\n Think. Discuss And Write<\/span><\/p>\n Question 1. Question 2. Try These<\/span><\/p>\n Question 1. Do This<\/span><\/p>\n Question 1. Question 2. Question 3. Think, Discuss And Write<\/span><\/p>\n Question 1. <\/p>\n Do This<\/span><\/p>\n Question 1. Question 2. What do you notice?TS 6th Class Maths Solutions Chapter 4 Basic Geometrical Ideas InText Questions<\/h2>\n
\nFour points are marked in the given rectangle. Name them.
\n
\nAnswer:
\nTheir names taken as P, Q, R, S.
\n<\/p>\n
\nTake a geo-board. Select any two nails and tie tightly a thread from one end to the other. The thread you have fixed is a line which can extend in both directions and only in these two directions.
\n
\nAnswer:
\nStudent activity<\/p>\n
\nHere is a ray \\(\\overrightarrow{\\mathrm{O A}}\\). It starts at O and passes through the points A and B.
\nCan you name ray \\(\\overrightarrow{\\mathrm{O A}}\\) as \\(\\overrightarrow{\\mathrm{O B}}\\)? Why?
\n
\nCan you write the ray \\(\\overrightarrow{\\mathrm{O A}}\\) as \\(\\overrightarrow{\\mathrm{A O}}\\) ? Why ? Give reasons.
\nAnswer:
\n
\nThe above ray starts from the point ‘O’ towards B so, it is named as \\(\\overrightarrow{\\mathrm{O B}}\\).
\n\\(\\overrightarrow{\\mathrm{OA}} \\neq \\overrightarrow{\\mathrm{AO}}\\) since the ray starts from 0 i.e., it should be represented by only \\(\\overrightarrow{\\mathrm{O A}}\\).<\/p>\n
\nMove your pencil along the following English letters and state which are open and which are closed?
\n
\nAnswer:
\nD and O are closed letters
\nG, L, M are open letters.<\/p>\n
\nTell which letter is an example of simple curve.
\nAnswer:
\nO is an example of simple curve.<\/p>\n
\nIdentify which are simple curves and which are not?
\n
\nAnswer:
\n(i) and(ii) are simple curves.
\n(iii) and (iv) are not simple curves.<\/p>\n
\nTake some match sticks and try to make simple figures. Identify closed figures in them.
\nAnswer:
\n<\/p>\n
\n
\nWhat is the least number of sticks needed to form a closed figure ? Obviously three. Can you explain why two match sticks can not make a closed figure.
\nAnswer:
\nMinimum number of sticks that are needed to form a closed figure are 3. If we take less than 3 sticks it will become a open figure.<\/p>\n
\nTake some straw pieces of diffrent size. Pass thread into any 3 pieces and make different triangles. Draw figures for the tiangles in your notebook.
\nAnswer:
\n<\/p>\n
\nTake four points A, B, C and D such that A, B, C lie on the same line and D is not on it. Can the four line segments \\(\\overline{\\mathrm{A B}}, \\overline{\\mathrm{B C}}, \\overline{\\mathrm{C D}}\\) and \\(\\overline{\\mathrm{AD}}\\) form a quadrilateral? Give reason.
\n
\nAnswer:
\n
\nNo, the given four line segments \\(\\overline{\\mathrm{A B}}, \\overline{\\mathrm{B C}}, \\overline{\\mathrm{C D}}\\) and \\(\\overline{\\mathrm{AD}}\\)
\nCan not form a quadrilateral.
\nTo form a quadrilateral maximum two points should be collinear.<\/p>\n
\nDraw a circle on a paper and cut \u00a1t along its edge. Fold it Into half and again fold it to one fourth to make folding marks as shown.
\n
\nYou will observe a point in the middle. Mark this O. This is the centre of the circle. You can also indicate its radius. How many radii can you draw in a circle ?
\nAnswer:
\n
\nInfinite number of radii we can draw in a circle.
\nBecause infinite number of points are there on the circumference of the circle.<\/p>\n
\nDraw a circle and draw at least 5 chords in it. Make sure at least one of them passes through the centre. Name them and fill the table.<\/p>\n\n\n
\n S.No.<\/td>\n Chord<\/td>\n Length<\/td>\n Passes through the centre (Yes\/No)<\/td>\n<\/tr>\n \n 1<\/td>\n <\/td>\n <\/td>\n <\/td>\n<\/tr>\n \n 2<\/td>\n <\/td>\n <\/td>\n <\/td>\n<\/tr>\n \n 3<\/td>\n <\/td>\n <\/td>\n <\/td>\n<\/tr>\n \n 4<\/td>\n <\/td>\n <\/td>\n <\/td>\n<\/tr>\n \n 5<\/td>\n <\/td>\n <\/td>\n <\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n
\nAnswer:<\/p>\n