Question
✓
Answer
Get the step-by-step solution for this question inside the Vidyadip app.
Get the answer in the appNeed a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
Solve the following quadratic equations by factorization:
$7\text{x}+\frac{3}{\text{x}}=35\frac{3}{5}$
→$7\text{x}+\frac{3}{\text{x}}=35\frac{3}{5}$
Calculate the missing frequency from the following distribution, it being given that the median of the distribution is 24.
|
Age (in years)
|
0-10
|
10-20
|
20-30
|
30-40
|
40-50
|
|
Number of persons
|
5
|
25
|
?
|
18
|
7
|
In an isosceles $\triangle\text{ABC,}$ the base $AB$ is produced both the ways to $P$ and $Q$ such that $AP \times BQ = AC^2.$ Prove that $\triangle\text{APC}\sim \triangle\text{BCQ}.$
→If the points $A(2, 3), B(4, k)$ and $C(6, -3$) are collinear, find the value of $k$.
→The production of electric bulbs in different factories is shown in the following table. Find the median of the productions.
In the given figure, D is the midpoint of side BC and $\text{AE}\perp\text{BC}.$ If BC = a, AC = b, AB = c, ED = x, AD = p and AE = h, prove that.
$\text{c}^2=\text{p}^2-\text{ax}+\frac{\text{a}^2}{4}$
→$\text{c}^2=\text{p}^2-\text{ax}+\frac{\text{a}^2}{4}$
Using the distance formula, show taht the given points are collinear:
(-2, 5), (0, 1) and (2, -3).
(-2, 5), (0, 1) and (2, -3).
100 surnames were randomly picked up from a local telephone directory and the frequency distribution of the number of letters in the English alphabets in the surnames was obtained as follows:
Determine the median number of letters in the surnames. Find the mean number of letters in the surnames. Also, and the modal size of the surnames.
|
Number of letters
|
1-4
|
4-7
|
7-10
|
10-13
|
13-16
|
16-19
|
|
Number surnames
|
6
|
30
|
40
|
16
|
4
|
4
|
A line intersects the y-axis and x-axis at the points $P$ and $Q$ respectively. If $(2, -5)$ is the midpoint Of $PQ$ then find the coordinates of $P$ and $Q$.
→The sum of the squares of three consecutive natural number is $149$. Find the numbers.
→