Suppose the line meets the x and y axes at A and B (respectively). Then
at A, x = 0 =-> -7y + 4 = 0 so y = 4/7. Therefore A = (0, 4/7) => |OA| = 4/7, and
at B, y = 0 => 3x + 4 = 0 so x = -4/3. Therefore B = (-4/3, 0) => |OB| = 4/3.
AOB is a right angled triangle with the right angle at O.
Therefore area AOB = 1/2*|OA|*|OB| = 1/2*4/7*4/3 = 8/21 square units.
It appears to be an isosceles triangle when plotted on the Cartesian plane
Equation of line: 3x-7y+4 = 0 Base of triangle: 4/3 Height of triangle: 4/7 Area of triangle: 0.5*4/3*4*7 = 8/21
By plotting the given vertices and then joining them together on the Cartesian plane the shape of a isosceles triangle will be formed with an area of 78 square units.
No because it cannot be formed into a triangle when formed in dots of a triangle.
perpendicular, 2
It works out as an isosceles triangle
It appears to be an isosceles triangle when plotted on the Cartesian plane
Equation of line: 3x-7y+4 = 0 Base of triangle: 4/3 Height of triangle: 4/7 Area of triangle: 0.5*4/3*4*7 = 8/21
By plotting the given vertices and then joining them together on the Cartesian plane the shape of a isosceles triangle will be formed with an area of 78 square units.
It is a Cartesian plane. A 2-dimensional space defined by Cartesian coordinates (x,y).
perpendicular, 2
by crossing two number lines perpendicularl
x & y
No because it cannot be formed into a triangle when formed in dots of a triangle.
A triangle formed from three given side lengths can be either unique or non-unique depending on the specific lengths. If the triangle inequality theorem is satisfied (the sum of the lengths of any two sides must be greater than the length of the third side), then only one unique triangle can be formed. However, if the side lengths are such that they can form a degenerate triangle (where the sum of two sides equals the third), or if two sides are equal and the third side allows for more than one valid configuration (as in some cases with isosceles triangles), more than one triangle can potentially be formed. In general, for three distinct side lengths that satisfy the triangle inequality, only one triangle exists.
An isosceles triangle
Answer: Another Triangle