Find the value of k, if (√5,3)is a solution of √5x-7y=k
Answers
Given -
To find -
The value of k
Solution -
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Procedure -
→ This Question is from the chapter polynomials.
→ In this we are given with an expression √5x - 7y = k And the values of x & y are given as √5 & 3.
→ Then we will put √5 in place of x and 3 in place of y and then we will multiply √5 with √5 and 3 with 7.
→ As you know that √5 × √5 = √25 = 5 and then 7 × 3 = 21. Then we will subract 5 from 21.
→ The value of k is -16.
Verification -
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Hence, L.H.S = R.H.S
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Find the value of k, if ( √5 , 3 ) is a solution of √5x - 7y = k.
- Nice question ! Let's see the meaning of this question. The meaning of our question is given below ↓
- This question state that We have a expression √5x - 7y = k . The Answer of this expression's value x nd y is already given to us. The question say x = √5 and y = 3. The question say that we have to find the value of k.
- We know that this question is from a nice chapter of mathematics that is Polynomials.
- We know what are Polynomials.
- As we know that √5x - 7y = k. nd the value of x = √5 and y = 3
- We know that we have to put √5 in the place of given x . Now putting 3 in the place of y.
- Now we have to multiply √5 by √5 nd 3 by 7.
- As we all know that, √5 × √5 = √25 = 5 . Now multiplying 3 by 7 = 21.
- Now we have to subtract 7 by 21
- 7 - 21 = -16
- Hence, the Answer is -16
- So, the value of k is -16.
What are Polynomials ?
A polynomial is defined as an expression which is composed of variables, constants and exponents.
What are the types of Polynomial ?
The polynomial contains 3 types -
- Monomial
- Binomial
- Trinomial
What are Monomial ?
These are those algebraic expressions that contains only one term.
What are binomial ?
These are those algebraic expressions that contains two terms.
What are trinomial ?
These are those algebraic expressions that contains triple terms.
- √5x - 7y = k
- x = √5
- y = 3
- Value of k
- Value of k = -16
- √5(√5) - 7(3) = k
- √5 × √5 - 7 × 3 = k
- √25 - 21 = k
- 5 - 21 = k
- -16 = k
- k = -16
- √(5)² - 21 = -16
- 5 - 21 = 16
- -16 = -16
- L.H.S = R.H.S
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