If a ^ 2 + b ^ 2 + 49c ^ 2 + 18 = 2(b + 28c - a) then the value of (2a - b + 7c) is:

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If a^2 + b^2 + 49c^2 + 18 = 2(b – 28c – a) then the value of (a + b – 7c) is: If a^2 + b^2 + 49c^2 + 18 = 2(b – 28c – a) then the value of (a + b – 7c) is:
If a 2 + b2 + 49C2 + 18 = 2(b – 28c – a) then the value of (a + b - 7c) is: If a 2 + b2 + 49C2 + 18 = 2(b – 28c – a) then the value of (a + b - 7c) is:
If a²+b²+49c²+18=2(b-28c-a), then find the value of (a+b-7c) |Important Question| Competitive Exams If a²+b²+49c²+18=2(b-28c-a), then find the value of (a+b-7c) |Important Question| Competitive Exams
If a^2 + b^2 + 49c^2 + 18 = 2(b – 28c – a), then the value of (a – b – 7c) is: If a^2 + b^2 + 49c^2 + 18 = 2(b – 28c – a), then the value of (a – b – 7c) is:
ID634- If a^2 + b^2 + 49c^2 + 18 = 2(b + 28c – a), then the value of (2a – b + 7c) is ? ID634- If a^2 + b^2 + 49c^2 + 18 = 2(b + 28c – a), then the value of (2a – b + 7c) is ?
a^2 + 4b^2 + 49c^2 + 18 = 4b + 56c – 2a Find the value of 3a + 2b + 7c a^2 + 4b^2 + 49c^2 + 18 = 4b + 56c – 2a Find the value of 3a + 2b + 7c
SSC CHSL PAST YEAR QUESTION | VITORR CLASSES | If a^2 + 4b^2 + 49c^2 + 18 = 2(2b + 28c – a) SSC CHSL PAST YEAR QUESTION | VITORR CLASSES | If a^2 + 4b^2 + 49c^2 + 18 = 2(2b + 28c – a)
12. 𝑰𝒇 𝒂² + 𝟒𝟗𝒃² + 𝒄² + 𝟏𝟖 = 𝟐(𝟐𝟖𝒃– 𝒄 − 𝒂) then the value of (𝒂 + 𝟕𝒃 – 𝒄) is || edu214 12. 𝑰𝒇 𝒂² + 𝟒𝟗𝒃² + 𝒄² + 𝟏𝟖 = 𝟐(𝟐𝟖𝒃– 𝒄 − 𝒂) then the value of (𝒂 + 𝟕𝒃 – 𝒄) is || edu214