Math, asked by thejusj06, 9 months ago

If 10 % of bolts produced by a machine are defective, determine the probability that out of 10 bolts, chosen at random (i) 1 (ii) none (iii) at most 2 bolts will he defective

Answers

Answered by romilmumbaiwala
0

Answer:

X=100

Step-by-step explanation:

\mathfrak{\large{\underline{\underline{Answer :-}}}}

Answer:−

Laxmi has 2000 notes of Rs. 100 notes, 3000 notes of Rs. 50 and 5000 notes of Rs. 10.

\mathfrak{\large{\underline{\underline{Explanation :-}}}}

Explanation:−

Given :

Total cash with Laxmi = Rs. 4,00,000

Ratio of Rs. 100, Rs. 50 and Rs. 10 notes = 2 : 3 : 5

To Find :

Notes of each denomination with Laxmi

Solution :

◆ \textbf{\small{\underline{Consider -}}}

Consider -

Number of Rs. 100 notes as 2x

Number of Rs. 50 notes as 3x

Number of Rs. 10 notes as 5x

\boxed{\sf{100(2x)+50(3x)+10(5x)=4,00,000}}

100(2x)+50(3x)+10(5x)=4,00,000

\tt{\longrightarrow} \: 100(2x)+50(3x)+10(5x)=400000⟶100(2x)+50(3x)+10(5x)=400000

\tt{\longrightarrow} \: 200x+150x+50x=400000⟶200x+150x+50x=400000

\tt{\longrightarrow} \: 200x+200x=400000⟶200x+200x=400000

\tt{\longrightarrow} \: 400x=400000⟶400x=400000

\tt{\longrightarrow} \:x = \dfrac{400000}{400}⟶x=

400

400000

\tt{\longrightarrow} \:x = 100⟶x=100

★ Value of 2x

\tt{\longrightarrow} \:2 \times 1000⟶2×1000

\tt{\longrightarrow} \:2000⟶2000

Rs. 100 notes = 2000

★ Value of 3x

\tt{\longrightarrow} \:3 \times 1000⟶3×1000

\tt{\longrightarrow} \:3000⟶3000

Rs. 50 notes = 3000

★ Value of 5x

\tt{\longrightarrow} \:5 \times 1000⟶5×1000

\tt{\longrightarrow} \:5000⟶5000

Rs. 10 notes = 5000

\therefore∴ Laxmi has 2000 notes of Rs. 100 notes, 3000 notes of Rs. 50 and 5000 notes of Rs. 10.

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