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Gaurav Seth 5 years, 4 months ago
A n s w e r:
x = 2 , y = 5
S t e p-b y-s t e p e x p l a n a t i o n:
x = 2
2y-3 = 7
2y = 10
y = 5
Posted by Sachchidanand 9119 5 years, 4 months ago
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Gaurav Seth 5 years, 4 months ago
• The axiom is a statement which is self evident.
But,a theorem is a statement which is not self evident.
• An axiom cannot be proven by any kind of mathematical representation.
But, a theorem can be proved by mathematical representation.
• A theorem can be proved or derived from the axioms.
But,axioms cannot be proven or derived by the theorems.
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Cm| Black Bolt 5 years, 4 months ago
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Yogita Ingle 5 years, 4 months ago
2x2 - 9x + 4
= 2x2 - 8x - x + 4
= 2x ( x - 4) - 1 ( x - 4)
= (x - 4) (2x - 1)
Posted by Yagneswar Gorriparthi 5 years, 4 months ago
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Yogita Ingle 5 years, 4 months ago
Given,
p(x) = 2x²-3x+7a
2 is the zero of the polynomial
So, substitution
p(2) = 0
p(2) = 2(2)2 - 3x + 7a
0 = 2(4)-3(2)+7a
0 = 8-6+7a
0 = 2+7a
-2 = 7a
-2/7 = a
-2/7 = a
The value of a is -2/7
Posted by Vishal Kumar 5 years, 4 months ago
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Roshan Chand 5 years, 4 months ago
Roshan Chand 5 years, 4 months ago
Posted by Vishal Kumar 5 years, 4 months ago
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Yogita Ingle 5 years, 4 months ago
Given class interval (40-60)
Lower limit = 40
Upper limit = 60
Class mark = (40 + 60)/2
= 100/2
= 50
Therefore, Class mark of the class interval 40-60 is 50.
Posted by Ramohan Maddipati 5 years, 4 months ago
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Gaurav Seth 5 years, 4 months ago
Given a quadrilateral ABCD in which ∠C = 90º, AB = 9 m, BC = 12 m, CD = 5 m & AD = 8 m.
Join the diagonal BD which divides quadrilateral ABCD in two triangles i.e ∆BCD & ∆ABD.
In ΔBCD,
By applying Pythagoras Theorem
BD²=BC² +CD²
BD²= 12²+ 5²= 144+25
BD²= 169
BD = √169= 13m
∆BCD is a right angled triangle.
Area of ΔBCD = 1/2 ×base× height
=1/2× 5 × 12= 30 m²
For ∆ABD,
Let a= 9m, b= 8m, c=13m
Now,
Semi perimeter of ΔABD,(s) = (a+b+c) /2
s=(8 + 9 + 13)/2 m
= 30/2 m = 15 m
s = 15m
Using heron’s formula,
Area of ΔABD = √s (s-a) (s-b) (s-c)
= √15(15 – 9) (15 – 9) (15 – 13)
= √15 × 6 × 7× 2
=√5×3×3×2×7×2
=3×2√35
= 6√35= 6× 5.92
[ √6= 5.92..]
= 35.52m² (approx)
Area of quadrilateral ABCD = Area of ΔBCD + Area of ΔABD
= 30+ 35.5= 65.5 m²
Hence, area of the park is 65.5m²
Posted by Sumith Singh Sumith Singh 5 years, 4 months ago
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Posted by Femely Shaji 5 years, 4 months ago
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Yogita Ingle 5 years, 4 months ago
5x2 + 16x + 3 = 0
5x2 + 15x + x + 3 = 0
5x ( x + 3) + 1 (x + 3) =0
(x + 3) (5x + 1) =0
x + 3 = 0 or 5x + 1 =0
x = -3 or 5x = -1
x = -3 or x = -1/5
Posted by Femely Shaji 5 years, 4 months ago
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Posted by Chanchal Patil 5 years, 4 months ago
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Gaurav Seth 5 years, 4 months ago
Posted by Mishika Pandey 5 years, 4 months ago
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Yogita Ingle 5 years, 4 months ago
Decimal form of 3/13 is 0.2307692. Decimal expansion is the Terminating and repeating which is about 9th numbers is repeating it.
Converting the fraction to the decimal which is easily dividing numerator by denominator is the correct answer that is 0.2307692.
Get 3/13 converted to decimal with dividing 3 by 13.3 /13 as a decimal are then converted into the above aspects.
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Gaurav Seth 5 years, 4 months ago

Let ABCD and EFCD be two parallelograms lying on the same base CD and between the same parallels AF and CD.
We have to prove that area of the parallelograms ABCD and EFCD are equal.
In
ADE and
BCF,
DAE =
CBF (Corresponding angles)
AED =
BFC (Corresponding angles)
AD = BC (Opposite sides of the parallelogram ABCD)
ADE
BCF (By ASA congruence rule)
We know that congruent figures have the same area.
area (
ADE) = area (
BCF) … (1)
Now, we have:
area (ABCD) = area(
ADE) + area (EDCB)
= area (
BCF) + area (EDCB) [Using (1)]
= area (EDCF)
Thus, the areas of the two parallelograms ABCD and EFCD are the same.

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Yogita Ingle 5 years, 4 months ago
In order to prove that the sum of angles of a triangle is 180, you must know the theorems of angles of a triangle.
We know that, alternate interior angles are of equal magnitude.
This'll help us get the answer. Let us assume a triangle ABC. Now we have to substitute the angles.
∠PAB + ∠BAC + ∠CAQ = 180°. where PQ line parallel to side BC touching vertex A.
∠PAB = ∠ABC & ∠CAQ = ∠ACB BECAUSE alternate interior angles are congruent..
Hence we get, ∠ABC + ∠BAC + ∠ACB = 180° [Proved]
2Thank You