Q.23, Solve the algebraic expression P(6P - 7)+5 and find its value at P = 1.
Answers
Answer:
ans-4
Step-by-step explanation:
acc. to BODMAS we have to first solve the bracket, hence, subst. P=1
=1 (6×1-7)+5
=1 (6-7)+5
=1 (-1)+5
=1×-1+5
=-1+5
=4
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- P(6P - 7) + 5 = 6P² - 7P + 5
- The value of the expression at P = 1 is 4
Given :
The expression P(6P - 7) + 5
To find :
- Simplify the given expression
- The value of the expression at P = 1
Solution :
Step 1 of 3 :
Write down the given expression
Here the given expression is P(6P - 7) + 5
Step 2 of 3 :
Simplify the given expression
P(6P - 7) + 5
= (P × 6P) - (P × 7) + 5
= 6P² - 7P + 5
Step 3 of 3 :
Find the value of the expression at P = 1
The given expression becomes 6P² - 7P + 5
The value of the expression at P = 1
= 6 × 1² - (7 × 1) + 5
= 6 - 7 + 5
= 6 - 2
= 4
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