Remember that the formula for the difference of squares is , where
and
are expressions or values.
In this case, we have two expressions, and
. We are also given that their difference of squares is 4444. Using the formula, we can say:
Now, we can solve for :
We now know that the first number is 1110. To find the second number, we must add 2 to the first number, which means that the second number, represented by , is equal to 1112.
Our two numbers are 1110 and 1112.
Answer:
Step-by-step explanation:
Given that:
is an angle in a right angled triangle.
and
To find:
To draw the triangle and write other five trigonometric functions in terms of C.
Solution:
We know that cosine of an angle is given by the formula:
Here, we are given that OR
i.e. Base = C and Hypotenuse of triangle = 1
Please refer to the right angled triangle as per given statements.
, with base PR = C units
and hypotenuse, QP = 1 unit
is the right angle.
Let us use pythagorean theorem to find the value of perpendicular.
According to pythagorean theorem:
